{"group":{"id":1,"name":"Community","lockable":false,"created_at":"2012-01-18T18:02:15.000Z","updated_at":"2026-08-24T00:15:41.000Z","description":"Problems submitted by members of the MATLAB Central community.","is_default":true,"created_by":161519,"badge_id":null,"featured":false,"trending":false,"solution_count_in_trending_period":0,"trending_last_calculated":"2026-08-24T00:00:00.000Z","image_id":null,"published":true,"community_created":false,"status_id":2,"is_default_group_for_player":false,"deleted_by":null,"deleted_at":null,"restored_by":null,"restored_at":null,"description_opc":null,"description_html":null,"published_at":null},"problems":[{"id":61447,"title":"Geometry time!(easy)","description":"Suppose that we have a square and its Area is given. Then we have the following circle (with center O) which has the same radius(r) as the length of one side of the square. The angle (Θ=Theta) is given in radians. You are requested to find the length of the arc (L ) that belongs to the angle Θ.\r\n\r\n\r\nTo put it more simple: Find AB.\r\nGOOD LUCK!!!!!!!!!!!!!!!!!!","description_html":"\u003cdiv style = \"text-align: start; line-height: 20.44px; min-height: 0px; white-space: normal; color: rgb(33, 33, 33); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none; white-space: normal; \"\u003e\u003cdiv style=\"block-size: 534.8px; display: block; min-width: 0px; padding-block-start: 0px; padding-inline-start: 2px; padding-left: 2px; padding-top: 0px; perspective-origin: 469px 267.4px; transform-origin: 469px 267.4px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 63px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 31.5px; text-align: left; transform-origin: 445px 31.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eSuppose that we have a square and its Area is given. Then we have the following circle (with center O) which has the same radius(r) as the length of one side of the square. The angle (Θ=Theta) is given in radians. 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\" data-image-state=\"image-loaded\"\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 10.5px; text-align: left; transform-origin: 445px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; text-decoration: underline; text-decoration-line: underline; \"\u003eTo put it more simple: Find AB\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 10.5px; text-align: left; transform-origin: 445px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eGOOD LUCK!!!!!!!!!!!!!!!!!!\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function L = FIND_ARC_LENGTH(A,theta)\r\n    \r\nend","test_suite":"%%\r\nA = 9;\r\ntheta = 2;\r\ny_correct = 6;\r\nassert(isequal(FIND_ARC_LENGTH(A,theta),y_correct))\r\n%%\r\nA = 16;\r\ntheta  = 5;\r\ny_correct = 20;\r\nassert(isequal(FIND_ARC_LENGTH(A,theta),y_correct))\r\n%%\r\nrand_area = 0.1 + (1000 - 0.1) * rand();\r\nrand_theta = 0.1 + (2*pi - 0.1) * rand();\r\np = double(int8(1)) / double(int8(2));\r\nexpected_L = exp(p * log(rand_area)) * rand_theta;\r\nuser_L = FIND_ARC_LENGTH(rand_area, rand_theta);\r\nassert(abs(user_L - expected_L) \u003c 1e-5, 'Wrong Answer! Try writing the general mathematical formula.');","published":true,"deleted":false,"likes_count":0,"comments_count":0,"created_by":5158730,"edited_by":5158730,"edited_at":"2026-08-23T13:35:39.000Z","deleted_by":null,"deleted_at":null,"solvers_count":1,"test_suite_updated_at":"2026-08-23T13:34:46.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2026-08-23T13:16:18.000Z","updated_at":"2026-08-23T13:36:29.000Z","published_at":"2026-08-23T13:34:46.000Z","restored_at":null,"restored_by":null,"spam":null,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eSuppose that we have a square and its Area is given. Then we have the following circle (with center O) which has the same radius(r) as the length of one side of the square. The angle (Θ=Theta) is given in radians. You are requested to find the length of the arc (L ) that belongs to the angle Θ.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:customXml w:element=\\\"image\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"height\\\" w:val=\\\"367\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"400\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" w:val=\\\"rId1\\\"/\u003e\u003c/w:customXmlPr\u003e\u003c/w:customXml\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003cw:u/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eTo put it more simple: Find AB\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGOOD LUCK!!!!!!!!!!!!!!!!!!\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\",\"relationship\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/image\",\"target\":\"/media/image1.png\",\"relationshipId\":\"rId1\"}]},{\"partUri\":\"/media/image1.png\",\"contentType\":\"image/png\",\"content\":\"data:image/png;base64,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420;\r\nassert(isequal(a3longside(x1,y1),y2_correct))\r\n","published":true,"deleted":false,"likes_count":1,"comments_count":1,"created_by":441903,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":100,"test_suite_updated_at":"2020-06-13T12:40:47.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2020-06-13T12:32:34.000Z","updated_at":"2026-05-30T15:08:14.000Z","published_at":"2020-06-13T12:39:52.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml 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17];\r\nassert(isequal(your_fcn_name(x),y_correct))\r\n","published":true,"deleted":false,"likes_count":1,"comments_count":0,"created_by":628208,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":54,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2020-10-18T17:54:32.000Z","updated_at":"2026-05-30T17:02:05.000Z","published_at":"2020-10-18T17:54:32.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc 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style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003ex=[1 2 3 4]\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003ey=[1 0 2 0 3 0 4 0]\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003eAdd zeros in between the data\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function double= your_fcn_name(x)\r\n  y = x;\r\nend","test_suite":"%%\r\nx = [5 4 3 2];\r\ny_correct = [5 0 4 0 3 0 2 0];\r\nassert(isequal(your_fcn_name(x),y_correct))\r\n\r\n%%\r\nx= [1 2 3 4];\r\ny_correct=[1 0 2 0 3 0 4 0];\r\nassert(isequal(your_fcn_name(x),y_correct))","published":true,"deleted":false,"likes_count":2,"comments_count":0,"created_by":628208,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":51,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2020-10-16T15:49:54.000Z","updated_at":"2026-05-30T17:05:29.000Z","published_at":"2020-10-16T15:57:17.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003ex=[1 2 3 4]\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003ey=[1 0 2 0 3 0 4 0]\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eAdd zeros in between the data\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\",\"relationship\":null}],\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"target\":\"/matlab/document.xml\",\"relationshipId\":\"rId1\"}]}"},{"id":2410,"title":"Determine the length of a string of characters","description":"Determine the length of a string of characters","description_html":"\u003cp\u003eDetermine the length of a string of characters\u003c/p\u003e","function_template":"function y = length_of_string(x)\r\n  y = x;\r\nend","test_suite":"%%\r\nx = 'hello';\r\ny_correct = 5;\r\nassert(isequal(length_of_string(x),y_correct))\r\n\r\n%%\r\nx = 'world!';\r\ny_correct = 6;\r\nassert(isequal(length_of_string(x),y_correct))","published":true,"deleted":false,"likes_count":2,"comments_count":0,"created_by":26850,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":268,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2014-07-10T04:07:58.000Z","updated_at":"2026-06-02T12:04:57.000Z","published_at":"2014-07-10T04:07:58.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eDetermine the length of a string of characters\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\"},{\"partUri\":\"/matlab/output.xml\",\"contentType\":\"text/xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\" standalone=\\\"no\\\" ?\u003e\u003cembeddedOutputs\u003e\u003cmetaData\u003e\u003cevaluationState\u003emanual\u003c/evaluationState\u003e\u003clayoutState\u003ecode\u003c/layoutState\u003e\u003coutputStatus\u003eready\u003c/outputStatus\u003e\u003c/metaData\u003e\u003coutputArray type=\\\"array\\\"/\u003e\u003cregionArray type=\\\"array\\\"/\u003e\u003c/embeddedOutputs\u003e\"}]}"},{"id":624,"title":"Get the length of a given vector","description":"Given a vector x, the output y should equal the length of x.","description_html":"\u003cp\u003eGiven a vector x, the output y should equal the length of x.\u003c/p\u003e","function_template":"function y = VectorLength(x)\r\n  y = x;\r\nend","test_suite":"%%\r\nx = [1 2 3];\r\ny_correct = 3;\r\nassert(isequal(VectorLength(x),y_correct))\r\n\r\n%%\r\nx = 1:10;\r\ny_correct = 10;\r\nassert(isequal(VectorLength(x),y_correct))\r\n\r\n%%\r\nx = rand(1,928);\r\ny_correct = 928;\r\nassert(isequal(VectorLength(x),y_correct))\r\n","published":true,"deleted":false,"likes_count":43,"comments_count":10,"created_by":27,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":13713,"test_suite_updated_at":"2012-11-19T23:45:19.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2012-04-25T21:56:58.000Z","updated_at":"2026-08-23T11:03:40.000Z","published_at":"2012-04-25T21:56:58.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGiven a vector x, the output y should equal the length of x.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\"},{\"partUri\":\"/matlab/output.xml\",\"contentType\":\"text/xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\" standalone=\\\"no\\\" ?\u003e\u003cembeddedOutputs\u003e\u003cmetaData\u003e\u003cevaluationState\u003emanual\u003c/evaluationState\u003e\u003clayoutState\u003ecode\u003c/layoutState\u003e\u003coutputStatus\u003eready\u003c/outputStatus\u003e\u003c/metaData\u003e\u003coutputArray type=\\\"array\\\"/\u003e\u003cregionArray type=\\\"array\\\"/\u003e\u003c/embeddedOutputs\u003e\"}]}"},{"id":1385,"title":"Perimeter","description":"Given a sequence of points forming a closed path (first and last points are coincident) return the perimeter value.\r\nFor example:\r\n\r\n xy = [ 0,0 ;\r\n        1,0 ;\r\n        1,1 ;\r\n        0,1 ;\r\n        0,0 ];\r\n\r\n L = 4","description_html":"\u003cp\u003eGiven a sequence of points forming a closed path (first and last points are coincident) return the perimeter value.\r\nFor example:\u003c/p\u003e\u003cpre\u003e xy = [ 0,0 ;\r\n        1,0 ;\r\n        1,1 ;\r\n        0,1 ;\r\n        0,0 ];\u003c/pre\u003e\u003cpre\u003e L = 4\u003c/pre\u003e","function_template":"function L = perimeter1(xy)\r\n\r\n  L=xy;\r\n\r\nend","test_suite":"%% Test case 1: Square\r\n\r\nxy=[0,0;\r\n    1,0;\r\n    1,1;\r\n    0,1;\r\n    0,0];\r\n\r\n\r\nerr=(abs(perimeter1(xy)-4)/(4))*100;\r\nassert(err\u003c.1)\r\n\r\n%% Test case 2 : Circle\r\n\r\nt=[0:pi/100:2*pi,0]';\r\nxy=[cos(t),sin(t)];\r\n\r\n\r\nerr=(abs(perimeter1(xy)-2*pi)/(2*pi))*100;\r\nassert(err\u003c.1)\r\n\r\n%% Test case 4 : Half-circle\r\n\r\nt=[0:pi/100:pi,0]';\r\nxy=[cos(t),sin(t)];\r\n\r\nerr=(abs(perimeter1(xy)-(pi+2))/(2+pi))*100;\r\nassert(err\u003c.1)\r\n\r\n%% Test case 4 : Hexagon\r\n\r\nside=rand;\r\nx=side*[-1 -0.5 0.5 1 0.5 -0.5 -1];\r\ny=side*sqrt(3)*[0 -0.5 -0.5 0 0.5 0.5 0];\r\nxy=[x',y'];\r\nerr=(abs(perimeter1(xy)-(6*side))/(6*side))*100;\r\nassert(err\u003c.1)","published":true,"deleted":false,"likes_count":2,"comments_count":0,"created_by":10742,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":157,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":20,"created_at":"2013-03-25T10:56:31.000Z","updated_at":"2026-04-07T18:48:49.000Z","published_at":"2013-03-25T10:57:47.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"targetMode\":\"\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"targetMode\":\"\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\\n\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGiven a sequence of points forming a closed path (first and last points are coincident) return the perimeter value. For example:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"code\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c![CDATA[ xy = [ 0,0 ;\\n        1,0 ;\\n        1,1 ;\\n        0,1 ;\\n        0,0 ];\\n\\n L = 4]]\u003e\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\"},{\"partUri\":\"/matlab/output.xml\",\"contentType\":\"text/xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\" standalone=\\\"no\\\" ?\u003e\u003cembeddedOutputs\u003e\u003cmetaData\u003e\u003cevaluationState\u003emanual\u003c/evaluationState\u003e\u003clayoutState\u003ecode\u003c/layoutState\u003e\u003coutputStatus\u003eready\u003c/outputStatus\u003e\u003c/metaData\u003e\u003coutputArray type=\\\"array\\\"/\u003e\u003cregionArray type=\\\"array\\\"/\u003e\u003c/embeddedOutputs\u003e\"}]}"},{"id":898,"title":"AVIRIS Hyperspectral Bit Mask ","description":"The AVIRIS data sometimes is provided uncropped. This creates edge regions with values of \"-50\". Shown is AVIRIS Moffett Field image Layer 1 (400nm) and a zoom of the top-right corner. The dark blue on the edges is non-imaged ground.\r\nTo expedite processing a mask can be employed. For compression a bit mask is applicable. The challenge is to create a bit mask for this image and some other test cases.\r\n\r\n\r\nInput: m ( 2-D uint16 array with zero and non-zero values )\r\nOutput: bmv (uint8 bit map vector with 0s at a==0 and 1s for a\u003e0 locations)\r\nNote: Input arrays may not be modulo 8. Append 0s as needed.\r\nExample:\r\nm=[ 10 0 20; 15 12 0; 0 8 2] becomes mb=[1 0 1;1 1 0;0 1 1].\r\nThe idx series is mb(:)=[1 1 0 0 1 1 1 0 1]' .\r\nThis is 9 long so need to append 7 zeros.\r\nConverting the binary to uint8 values yields bmv=[206 128].\r\nThis bit mask saves 5% of total image size, yet is itself highly wasteful for compression since only the edges are impacted. A follow-up challenge will be to find the maximum-area non-zero inscribed rectangle.","description_html":"\u003cdiv style = \"text-align: start; line-height: 20.4333px; min-height: 0px; white-space: normal; color: rgb(0, 0, 0); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: rgb(0, 0, 0); white-space: normal; \"\u003e\u003cdiv style=\"block-size: 1979.73px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 989.867px; transform-origin: 407px 989.867px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 63px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 31.5px; text-align: left; transform-origin: 384px 31.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 365px 8px; transform-origin: 365px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eThe AVIRIS data sometimes is provided uncropped. This creates edge regions with values of \"-50\". Shown is AVIRIS Moffett Field image Layer 1 (400nm) and a zoom of the top-right corner. The dark blue on the edges is non-imaged ground.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 42px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 21px; text-align: left; transform-origin: 384px 21px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 379px 8px; transform-origin: 379px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eTo expedite processing a mask can be employed. For compression a bit mask is applicable. The challenge is to create a bit mask for this image and some other test cases.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 787.5px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 393.75px; text-align: center; transform-origin: 384px 393.75px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cimg class=\"imageNode\" style=\"vertical-align: baseline\" 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\" 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\" data-image-state=\"image-loaded\"\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 20px 8px; transform-origin: 20px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eInput:\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 166px 8px; transform-origin: 166px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e m ( 2-D uint16 array with zero and non-zero values )\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 26px 8px; transform-origin: 26px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eOutput:\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 211.5px 8px; transform-origin: 211.5px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e bmv (uint8 bit map vector with 0s at a==0 and 1s for a\u0026gt;0 locations)\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 199.5px 8px; transform-origin: 199.5px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eNote: Input arrays may not be modulo 8. Append 0s as needed.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 31.5px 8px; transform-origin: 31.5px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eExample:\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cul style=\"block-size: 81.7333px; counter-reset: list-item 0; font-family: Helvetica, Arial, sans-serif; list-style-type: square; margin-block-end: 20px; margin-block-start: 10px; margin-bottom: 20px; margin-top: 10px; perspective-origin: 391px 40.8667px; transform-origin: 391px 40.8667px; margin-top: 10px; margin-bottom: 20px; \"\u003e\u003cli style=\"block-size: 20.4333px; counter-reset: none; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 363px 10.2167px; text-align: left; transform-origin: 363px 10.2167px; white-space: pre-wrap; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 191.5px 8px; transform-origin: 191.5px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003em=[ 10 0 20; 15 12 0; 0 8 2] becomes mb=[1 0 1;1 1 0;0 1 1].\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003cli style=\"block-size: 20.4333px; counter-reset: none; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 363px 10.2167px; text-align: left; transform-origin: 363px 10.2167px; white-space: pre-wrap; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 135px 8px; transform-origin: 135px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eThe idx series is mb(:)=[1 1 0 0 1 1 1 0 1]' .\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003cli style=\"block-size: 20.4333px; counter-reset: none; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 363px 10.2167px; text-align: left; transform-origin: 363px 10.2167px; white-space: pre-wrap; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 130.5px 8px; transform-origin: 130.5px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eThis is 9 long so need to append 7 zeros.\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003cli style=\"block-size: 20.4333px; counter-reset: none; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 363px 10.2167px; text-align: left; transform-origin: 363px 10.2167px; white-space: pre-wrap; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 187px 8px; transform-origin: 187px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eConverting the binary to uint8 values yields bmv=[206 128].\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003c/ul\u003e\u003cdiv style=\"block-size: 42px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 21px; text-align: left; transform-origin: 384px 21px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 384px 8px; transform-origin: 384px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eThis bit mask saves 5% of total image size, yet is itself highly wasteful for compression since only the edges are impacted. A follow-up challenge will be to find the maximum-area non-zero inscribed rectangle.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function bmv = bitmask(m)\r\n% Input m uint16 array\r\n% Output bmv uint8 vector\r\n  bmv=uint8(m(:)/8);\r\nend","test_suite":"%%\r\nm=ones(4,'uint16');\r\nbmv = bitmask(m);\r\nassert(isinteger(bmv),sprintf('Non-Integer return'))\r\nassert(isequal(bmv,[255 255]))\r\n%%\r\nm=zeros(4,'uint16');\r\nm(1)=1;\r\nm(16)=1;\r\nbmv = bitmask(m);\r\nassert(isequal(bmv,[128 1]),[sprintf('Expected [128 1] saw: ') sprintf('%i ',bmv)])\r\n\r\n%%\r\nm=zeros(3,'uint16');\r\nm(8)=1;\r\nm(9)=1;\r\nbmv = bitmask(m);\r\nassert(isequal(bmv,[1 128]))\r\n\r\n%%\r\n%Duplicity test\r\nm=randi(65535,[8 4],'uint16');\r\nfor i=1:12\r\n m(randi(32))=0;\r\nend\r\nbmv = bitmask(m);\r\nmb=m\u003e0;\r\nbmv_exp=[128 64 32 16 8 4 2 1]*mb;\r\nassert(isequal(bmv,bmv_exp))\r\n\r\n%%\r\n%{\r\nLoad aviris file Layer 1 ; 1.8MB mat file\r\ntic % approx 2.5 sec to write and load\r\n%http://rmatlabtest.appspot.com/aviris_moffett_L001.mat\r\nurlwrite('http://rmatlabtest.appspot.com/aviris_moffett_L001.mat','aviris_moffett_L001.mat');\r\ntoc\r\nload('aviris_moffett_L001.mat');\r\ntoc\r\n% Array variable is L001\r\n%Files also posted are L010,L023,L157, and L158 with same tinyurl format\r\n% L010 and L023 have high contrast L157 and L158 are in atmospheric notch\r\n\r\nbmv=bitmask(L001);\r\n\r\n% L001 (1:8) [1271 1259 1271 0 0 0 0 0]\r\nassert(isequal(bmv(1),224),sprintf('Expected 224 saw: %i',bmv(1)))\r\n\r\nassert(isequal(bmv(181097),0),sprintf('Expected 0 saw: %i',bmv(181097)))\r\n\r\nassert(isequal(bmv(90800),255),sprintf('Expected 255 saw: %i',bmv(90800)))\r\n%}","published":true,"deleted":false,"likes_count":0,"comments_count":3,"created_by":3097,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":20,"test_suite_updated_at":"2021-09-07T05:12:46.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2012-08-10T18:47:34.000Z","updated_at":"2026-07-13T07:14:19.000Z","published_at":"2012-08-10T21:11:37.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eThe AVIRIS data sometimes is provided uncropped. This creates edge regions with values of \\\"-50\\\". Shown is AVIRIS Moffett Field image Layer 1 (400nm) and a zoom of the top-right corner. The dark blue on the edges is non-imaged ground.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eTo expedite processing a mask can be employed. For compression a bit mask is applicable. The challenge is to create a bit mask for this image and some other test cases.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"center\\\"/\u003e\u003c/w:pPr\u003e\u003cw:customXml w:element=\\\"image\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"height\\\" w:val=\\\"-1\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"-1\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" w:val=\\\"rId1\\\"/\u003e\u003c/w:customXmlPr\u003e\u003c/w:customXml\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"center\\\"/\u003e\u003c/w:pPr\u003e\u003cw:customXml w:element=\\\"image\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"height\\\" w:val=\\\"-1\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"-1\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" w:val=\\\"rId2\\\"/\u003e\u003c/w:customXmlPr\u003e\u003c/w:customXml\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eInput:\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e m ( 2-D uint16 array with zero and non-zero values )\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eOutput:\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e bmv (uint8 bit map vector with 0s at a==0 and 1s for a\u0026gt;0 locations)\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eNote: Input arrays may not be modulo 8. Append 0s as needed.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eExample:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003em=[ 10 0 20; 15 12 0; 0 8 2] becomes mb=[1 0 1;1 1 0;0 1 1].\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eThe idx series is mb(:)=[1 1 0 0 1 1 1 0 1]' .\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eThis is 9 long so need to append 7 zeros.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eConverting the binary to uint8 values yields bmv=[206 128].\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eThis bit mask saves 5% of total image size, yet is itself highly wasteful for compression since only the edges are impacted. A follow-up challenge will be to find the maximum-area non-zero inscribed 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triangles","description":"Given a vector of lengths [a b c], determines whether a triangle with non-zero area (in two-dimensional Euclidean space, smarty!) could have sides of those lengths.\r\n\r\nExamples:\r\n\r\n[1 2 1000] ---\u003e false\r\n\r\n[3 4 5] ---\u003e true\r\n\r\n[5 5 5] ---\u003e true","description_html":"\u003cp\u003eGiven a vector of lengths [a b c], determines whether a triangle with non-zero area (in two-dimensional Euclidean space, smarty!) could have sides of those lengths.\u003c/p\u003e\u003cp\u003eExamples:\u003c/p\u003e\u003cp\u003e[1 2 1000] ---\u003e false\u003c/p\u003e\u003cp\u003e[3 4 5] ---\u003e true\u003c/p\u003e\u003cp\u003e[5 5 5] ---\u003e true\u003c/p\u003e","function_template":"function tf = triangle(sides)\r\n  tf = true;\r\nend","test_suite":"%%\r\nsides = [1 2 1000];\r\ny_correct = false;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n%%\r\nsides = [3 4 5];\r\ny_correct = true;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n%%\r\nsides = [5 5 5];\r\ny_correct = true;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n%%\r\nsides = [6 6 6];\r\ny_correct = true;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n%%\r\nsides = [1 1 1];\r\ny_correct = true;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n%%\r\nsides = [1 2 2];\r\ny_correct = true;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n%%\r\nsides = [2 2 5];\r\ny_correct = false;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n%%\r\nsides = [5 2 2];\r\ny_correct = false;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n\r\n%%\r\nsides = [1 3 1];\r\ny_correct = false;\r\nassert(isequal(triangle(sides),y_correct))","published":true,"deleted":false,"likes_count":4,"comments_count":1,"created_by":39,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":596,"test_suite_updated_at":"2013-03-09T04:38:31.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2012-01-29T15:07:57.000Z","updated_at":"2026-08-14T10:45:59.000Z","published_at":"2012-01-29T15:07:57.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGiven a vector of lengths [a b c], determines whether a triangle with non-zero area (in two-dimensional Euclidean space, smarty!) could have sides of those lengths.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eExamples:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e[1 2 1000] ---\u003e false\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e[3 4 5] ---\u003e true\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e[5 5 5] ---\u003e true\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\"},{\"partUri\":\"/matlab/output.xml\",\"contentType\":\"text/xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\" standalone=\\\"no\\\" ?\u003e\u003cembeddedOutputs\u003e\u003cmetaData\u003e\u003cevaluationState\u003emanual\u003c/evaluationState\u003e\u003clayoutState\u003ecode\u003c/layoutState\u003e\u003coutputStatus\u003eready\u003c/outputStatus\u003e\u003c/metaData\u003e\u003coutputArray type=\\\"array\\\"/\u003e\u003cregionArray type=\\\"array\\\"/\u003e\u003c/embeddedOutputs\u003e\"}]}"},{"id":43219,"title":"Modified run-length companion vector","description":"Given a vector x, return a vector that indicates the run length of any value in x. Each element in output vector shows how many times the corresponding element in x has appeared.\r\n\r\nExample:\r\n\r\n Input  x = [5 3 3 1 0 9 9 4 4 4 4 5 1 2 2]\r\n Output r = [1 1 2 1 1 1 2 1 2 3 4 2 2 1 2]","description_html":"\u003cp\u003eGiven a vector x, return a vector that indicates the run length of any value in x. Each element in output vector shows how many times the corresponding element in x has appeared.\u003c/p\u003e\u003cp\u003eExample:\u003c/p\u003e\u003cpre\u003e Input  x = [5 3 3 1 0 9 9 4 4 4 4 5 1 2 2]\r\n Output r = [1 1 2 1 1 1 2 1 2 3 4 2 2 1 2]\u003c/pre\u003e","function_template":"function y = run_length(x)\r\n  y = x;\r\nend","test_suite":"%%\r\nx = [5 3 3 1 0 9 9 4 4 4 4 5 1 2 2];\r\nr_correct = [1 1 2 1 1 1 2 1 2 3 4 2 2 1 2];\r\nassert(isequal(run_length(x),r_correct))\r\n2\t\r\n%%\r\nx = ones(1,20);\r\nr_correct = 1:20;\r\nassert(isequal(run_length(x),r_correct))\r\n3\t\r\n%%\r\nx = [1 1 1 2 2 3 4 4 5 5 5];\r\nr_correct = [1 2 3 1 2 1 1 2 1 2 3];\r\nassert(isequal(run_length(x),r_correct))\r\n4\t\r\n%%\r\nx = 1:40;\r\nr_correct = ones(size(x));\r\nassert(isequal(run_length(x),r_correct))\r\n5\t\r\n%%\r\nx = [-34 -17*ones(1,100)];\r\nr_correct = [1 1:100];\r\nassert(isequal(run_length(x),r_correct))","published":true,"deleted":false,"likes_count":9,"comments_count":0,"created_by":13865,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":46,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2016-10-08T10:56:56.000Z","updated_at":"2026-07-13T14:50:48.000Z","published_at":"2016-10-08T10:56:56.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"targetMode\":\"\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"targetMode\":\"\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\\n\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGiven a vector x, return a vector that indicates the run length of any value in x. Each element in output vector shows how many times the corresponding element in x has appeared.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eExample:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"code\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c![CDATA[ Input  x = [5 3 3 1 0 9 9 4 4 4 4 5 1 2 2]\\n Output r = [1 1 2 1 1 1 2 1 2 3 4 2 2 1 2]]]\u003e\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\"},{\"partUri\":\"/matlab/output.xml\",\"contentType\":\"text/xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\" standalone=\\\"no\\\" ?\u003e\u003cembeddedOutputs\u003e\u003cmetaData\u003e\u003cevaluationState\u003emanual\u003c/evaluationState\u003e\u003clayoutState\u003ecode\u003c/layoutState\u003e\u003coutputStatus\u003eready\u003c/outputStatus\u003e\u003c/metaData\u003e\u003coutputArray type=\\\"array\\\"/\u003e\u003cregionArray type=\\\"array\\\"/\u003e\u003c/embeddedOutputs\u003e\"}]}"},{"id":43599,"title":"Find the sides of an isosceles triangle when given its area and height from its base to apex","description":"Find the sides of an isosceles triangle when given its area and the height from its base to apex.\r\nFor example, with A=12 and h=4, the result will be [5 5 6].","description_html":"\u003cdiv style = \"text-align: start; line-height: 20.4333px; min-height: 0px; white-space: normal; color: rgb(0, 0, 0); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: rgb(0, 0, 0); white-space: normal; \"\u003e\u003cdiv style=\"block-size: 51px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 25.5px; transform-origin: 407px 25.5px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 299px 8px; transform-origin: 299px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eFind the sides of an isosceles triangle when given its area and the height from its base to apex.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 180px 8px; transform-origin: 180px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eFor example, with A=12 and h=4, the result will be [5 5 6].\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function y = sidesOfTheTriangle(A,h)\r\n  y = h;\r\nend","test_suite":"filetext = fileread('sidesOfTheTriangle.m');\r\nillegal = contains(filetext, 'regexp') || contains(filetext, 'assert') || ...\r\n          contains(filetext, 'elseif');\r\nassert(~illegal)\r\n\r\n%%\r\nA = 12;\r\nh = 4;\r\ny_correct = [5 5 6];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n\r\n%%\r\nA = 60;\r\nh = 5;\r\ny_correct = [13 13 24];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n\r\n%%\r\nA = 120;\r\nh = 8;\r\ny_correct = [17 17 30];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n\r\n%%\r\nA = 50;\r\nh = 11;\r\ny_correct = [11.9021492607341 11.9021492607341 9.09090909090909];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n\r\n%%\r\nA = 5;\r\nh = 3;\r\ny_correct = [3.43187671366233 3.43187671366233 10/3];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n\r\n%%\r\nA = 150;\r\nh = 10;\r\ny_correct = [18.0277563773199 18.0277563773199 30];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n\r\n%%\r\nA = 5;\r\nh = 0.5;\r\ny_correct = [10.0124921972504 10.0124921972504 20];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n\r\n%%\r\nA = 42;\r\nh = pi;\r\ny_correct = [13.7331777948941 13.7331777948941 26.7380304394384];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n","published":true,"deleted":false,"likes_count":12,"comments_count":3,"created_by":90467,"edited_by":223089,"edited_at":"2023-02-02T06:57:50.000Z","deleted_by":null,"deleted_at":null,"solvers_count":2239,"test_suite_updated_at":"2023-02-02T06:57:50.000Z","rescore_all_solutions":false,"group_id":37,"created_at":"2016-10-22T23:50:43.000Z","updated_at":"2026-08-18T06:55:17.000Z","published_at":"2016-12-02T18:59:27.000Z","restored_at":null,"restored_by":null,"spam":null,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eFind the sides of an isosceles triangle when given its area and the height from its base to apex.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eFor example, with A=12 and h=4, the result will be [5 5 6].\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\",\"relationship\":null}],\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"target\":\"/matlab/document.xml\",\"relationshipId\":\"rId1\"}]}"},{"id":61448,"title":"Gometry time2!(easy to medium)","description":"Given the same circle as ''Geometry time!'' below you are now requested to to find the length of the section OAB(L). However the radius of the circle must be found in a different way: You have to find first the average of the small base (b) and the big base(B) of the trapezoid also given below.\r\n         \r\nFurther explanation: 1)Theta angle(Θ) together with the area of the trapezoid(A_tp) will be given.\r\n2) You also are given that the height(H) of the trapezoid is the same as the third triangular number(https://en.wikipedia.org/wiki/Triangular_number)\r\n3) Theta will be in degrees this time!\r\nTip: L = perimeter.\r\nGOOD LUCK!!!!!!!!!!!!!!!!!!!!!!!","description_html":"\u003cdiv style = \"text-align: start; line-height: 20.44px; min-height: 0px; white-space: normal; color: rgb(33, 33, 33); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none; white-space: normal; \"\u003e\u003cdiv style=\"block-size: 434.8px; display: block; min-width: 0px; padding-block-start: 0px; padding-inline-start: 2px; padding-left: 2px; padding-top: 0px; perspective-origin: 469px 217.4px; transform-origin: 469px 217.4px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 63px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 31.5px; text-align: left; transform-origin: 445px 31.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eGiven the same circle as ''Geometry time!'' below you are now requested to to find the length of the section OAB(L). However the radius of the circle must be found in a different way: You have to find first the average of the small base (b) and the big base(B) of the trapezoid also given below.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 191.8px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 95.9px; text-align: left; transform-origin: 445px 95.9px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cimg class=\"imageNode\" width=\"202\" height=\"149\" style=\"vertical-align: baseline;width: 202px;height: 149px\" 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\" data-image-state=\"image-loaded\"\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 10.5px; text-align: left; transform-origin: 445px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eFurther explanation: 1)Theta angle(Θ) together with the area of the trapezoid(A_tp) will be given.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 42px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 21px; text-align: left; transform-origin: 445px 21px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e2) You also are given that the height(H) of the trapezoid is the same as the third triangular number(\u003c/span\u003e\u003c/span\u003e\u003ca target='_blank' href = \"https://en.wikipedia.org/wiki/Triangular_number\"\u003e\u003cspan style=\"border-block-end-color: rgb(0, 91, 130); border-block-start-color: rgb(0, 91, 130); border-bottom-color: rgb(0, 91, 130); border-inline-end-color: rgb(0, 91, 130); border-inline-start-color: rgb(0, 91, 130); border-left-color: rgb(0, 91, 130); border-right-color: rgb(0, 91, 130); border-top-color: rgb(0, 91, 130); caret-color: rgb(0, 91, 130); color: rgb(0, 91, 130); column-rule-color: rgb(0, 91, 130); outline-color: rgb(0, 91, 130); row-rule-color: rgb(0, 91, 130); text-decoration-color: rgb(0, 91, 130); text-emphasis-color: rgb(0, 91, 130); \"\u003e\u003cspan style=\"\"\u003ehttps://en.wikipedia.org/wiki/Triangular_number\u003c/span\u003e\u003c/span\u003e\u003c/a\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e)\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 10.5px; text-align: left; transform-origin: 445px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003e3) Theta will be in degrees this time!\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 10.5px; text-align: left; transform-origin: 445px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eTip: L = perimeter.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 10.5px; text-align: left; transform-origin: 445px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eGOOD LUCK!!!!!!!!!!!!!!!!!!!!!!!\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function L = FIND_THE_PERIMETER_OF_THE_SECTION(theta,A_tp)\r\n  \r\nend","test_suite":"%%\r\nA_tp = 6;\r\ntheta = 360;\r\ny_correct = 2 + 2*pi;\r\nassert(isequal(FIND_THE_PERIMETER_OF_THE_SECTION(theta,A_tp),y_correct))\r\n%%\r\nA_tp = 12;\r\ntheta = 720;\r\ny_correct = 4 + 8*pi;\r\nassert(isequal(FIND_THE_PERIMETER_OF_THE_SECTION(theta,A_tp),y_correct))\r\n%%\r\nfor i = 1:10\r\n    theta_test = randi([10, 350]);          \r\n    A_tp_test = randi([12, 600]);           \r\n    ref_fn = @(t,a) (a/6)*(2 + t*pi/180);\r\n    expected_L = ref_fn(theta_test, A_tp_test);\r\n    user_L = FIND_THE_PERIMETER_OF_THE_SECTION(theta_test, A_tp_test);\r\n    assert(abs(user_L - expected_L) \u003c 1e-6, ...\r\n        sprintf('Failed for theta = %g and A_tp = %g', theta_test, A_tp_test));\r\nend","published":true,"deleted":false,"likes_count":0,"comments_count":0,"created_by":5158730,"edited_by":5158730,"edited_at":"2026-08-23T20:35:18.000Z","deleted_by":null,"deleted_at":null,"solvers_count":0,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2026-08-23T17:05:01.000Z","updated_at":"2026-08-23T20:35:19.000Z","published_at":"2026-08-23T17:05:01.000Z","restored_at":null,"restored_by":null,"spam":null,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGiven the same circle as ''Geometry time!'' below you are now requested to to find the length of the section OAB(L). However the radius of the circle must be found in a different way: You have to find first the average of the small base (b) and the big base(B) of the trapezoid also given below.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:customXml w:element=\\\"image\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"height\\\" w:val=\\\"149\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"202\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" w:val=\\\"rId1\\\"/\u003e\u003c/w:customXmlPr\u003e\u003c/w:customXml\u003e\u003cw:r\u003e\u003cw:t\u003e         \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"image\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"height\\\" w:val=\\\"186\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"201\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" w:val=\\\"rId2\\\"/\u003e\u003c/w:customXmlPr\u003e\u003c/w:customXml\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eFurther explanation: 1)Theta angle(Θ) together with the area of the trapezoid(A_tp) will be given.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e2) You also are given that the height(H) of the trapezoid is the same as the third triangular number(\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:hyperlink w:docLocation=\\\"https://en.wikipedia.org/wiki/Triangular_number\\\"\u003e\u003cw:r\u003e\u003cw:t\u003ehttps://en.wikipedia.org/wiki/Triangular_number\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:hyperlink\u003e\u003cw:r\u003e\u003cw:t\u003e)\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003e3) Theta will be in degrees this time!\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eTip: L = perimeter.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGOOD LUCK!!!!!!!!!!!!!!!!!!!!!!!\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\",\"relationship\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/image\",\"target\":\"/media/image1.png\",\"relationshipId\":\"rId1\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/image\",\"target\":\"/media/image2.png\",\"relationshipId\":\"rId2\"}]},{\"partUri\":\"/media/image1.png\",\"contentType\":\"image/png\",\"content\":\"data:image/png;base64,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\",\"relationship\":null},{\"partUri\":\"/media/image2.png\",\"contentType\":\"image/png\",\"content\":\"data:image/png;base64,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\",\"relationship\":null}],\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"target\":\"/matlab/document.xml\",\"relationshipId\":\"rId1\"}]}"}],"problem_search":{"problems":[{"id":61447,"title":"Geometry time!(easy)","description":"Suppose that we have a square and its Area is given. Then we have the following circle (with center O) which has the same radius(r) as the length of one side of the square. The angle (Θ=Theta) is given in radians. You are requested to find the length of the arc (L ) that belongs to the angle Θ.\r\n\r\n\r\nTo put it more simple: Find AB.\r\nGOOD LUCK!!!!!!!!!!!!!!!!!!","description_html":"\u003cdiv style = \"text-align: start; line-height: 20.44px; min-height: 0px; white-space: normal; color: rgb(33, 33, 33); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none; white-space: normal; \"\u003e\u003cdiv style=\"block-size: 534.8px; display: block; min-width: 0px; padding-block-start: 0px; padding-inline-start: 2px; padding-left: 2px; padding-top: 0px; perspective-origin: 469px 267.4px; transform-origin: 469px 267.4px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 63px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 31.5px; text-align: left; transform-origin: 445px 31.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eSuppose that we have a square and its Area is given. Then we have the following circle (with center O) which has the same radius(r) as the length of one side of the square. The angle (Θ=Theta) is given in radians. You are requested to find the length of the arc (L ) that belongs to the angle Θ.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 10.5px; text-align: left; transform-origin: 445px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 372.8px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 186.4px; text-align: left; transform-origin: 445px 186.4px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cimg class=\"imageNode\" width=\"400\" height=\"367\" style=\"vertical-align: baseline;width: 400px;height: 367px\" 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\" data-image-state=\"image-loaded\"\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 10.5px; text-align: left; transform-origin: 445px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; text-decoration: underline; text-decoration-line: underline; \"\u003eTo put it more simple: Find AB\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 10.5px; text-align: left; transform-origin: 445px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eGOOD LUCK!!!!!!!!!!!!!!!!!!\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function L = FIND_ARC_LENGTH(A,theta)\r\n    \r\nend","test_suite":"%%\r\nA = 9;\r\ntheta = 2;\r\ny_correct = 6;\r\nassert(isequal(FIND_ARC_LENGTH(A,theta),y_correct))\r\n%%\r\nA = 16;\r\ntheta  = 5;\r\ny_correct = 20;\r\nassert(isequal(FIND_ARC_LENGTH(A,theta),y_correct))\r\n%%\r\nrand_area = 0.1 + (1000 - 0.1) * rand();\r\nrand_theta = 0.1 + (2*pi - 0.1) * rand();\r\np = double(int8(1)) / double(int8(2));\r\nexpected_L = exp(p * log(rand_area)) * rand_theta;\r\nuser_L = FIND_ARC_LENGTH(rand_area, rand_theta);\r\nassert(abs(user_L - expected_L) \u003c 1e-5, 'Wrong Answer! Try writing the general mathematical formula.');","published":true,"deleted":false,"likes_count":0,"comments_count":0,"created_by":5158730,"edited_by":5158730,"edited_at":"2026-08-23T13:35:39.000Z","deleted_by":null,"deleted_at":null,"solvers_count":1,"test_suite_updated_at":"2026-08-23T13:34:46.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2026-08-23T13:16:18.000Z","updated_at":"2026-08-23T13:36:29.000Z","published_at":"2026-08-23T13:34:46.000Z","restored_at":null,"restored_by":null,"spam":null,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eSuppose that we have a square and its Area is given. Then we have the following circle (with center O) which has the same radius(r) as the length of one side of the square. The angle (Θ=Theta) is given in radians. You are requested to find the length of the arc (L ) that belongs to the angle Θ.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:customXml w:element=\\\"image\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"height\\\" w:val=\\\"367\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"400\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" w:val=\\\"rId1\\\"/\u003e\u003c/w:customXmlPr\u003e\u003c/w:customXml\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003cw:u/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eTo put it more simple: Find AB\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGOOD LUCK!!!!!!!!!!!!!!!!!!\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\",\"relationship\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/image\",\"target\":\"/media/image1.png\",\"relationshipId\":\"rId1\"}]},{\"partUri\":\"/media/image1.png\",\"contentType\":\"image/png\",\"content\":\"data:image/png;base64,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420;\r\nassert(isequal(a3longside(x1,y1),y2_correct))\r\n","published":true,"deleted":false,"likes_count":1,"comments_count":1,"created_by":441903,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":100,"test_suite_updated_at":"2020-06-13T12:40:47.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2020-06-13T12:32:34.000Z","updated_at":"2026-05-30T15:08:14.000Z","published_at":"2020-06-13T12:39:52.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml 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17];\r\nassert(isequal(your_fcn_name(x),y_correct))\r\n","published":true,"deleted":false,"likes_count":1,"comments_count":0,"created_by":628208,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":54,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2020-10-18T17:54:32.000Z","updated_at":"2026-05-30T17:02:05.000Z","published_at":"2020-10-18T17:54:32.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc 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style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003ex=[1 2 3 4]\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003ey=[1 0 2 0 3 0 4 0]\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; \"\u003e\u003cspan style=\"\"\u003eAdd zeros in between the data\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function double= your_fcn_name(x)\r\n  y = x;\r\nend","test_suite":"%%\r\nx = [5 4 3 2];\r\ny_correct = [5 0 4 0 3 0 2 0];\r\nassert(isequal(your_fcn_name(x),y_correct))\r\n\r\n%%\r\nx= [1 2 3 4];\r\ny_correct=[1 0 2 0 3 0 4 0];\r\nassert(isequal(your_fcn_name(x),y_correct))","published":true,"deleted":false,"likes_count":2,"comments_count":0,"created_by":628208,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":51,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2020-10-16T15:49:54.000Z","updated_at":"2026-05-30T17:05:29.000Z","published_at":"2020-10-16T15:57:17.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003ex=[1 2 3 4]\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003ey=[1 0 2 0 3 0 4 0]\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eAdd zeros in between the data\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\",\"relationship\":null}],\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"target\":\"/matlab/document.xml\",\"relationshipId\":\"rId1\"}]}"},{"id":2410,"title":"Determine the length of a string of characters","description":"Determine the length of a string of characters","description_html":"\u003cp\u003eDetermine the length of a string of characters\u003c/p\u003e","function_template":"function y = length_of_string(x)\r\n  y = x;\r\nend","test_suite":"%%\r\nx = 'hello';\r\ny_correct = 5;\r\nassert(isequal(length_of_string(x),y_correct))\r\n\r\n%%\r\nx = 'world!';\r\ny_correct = 6;\r\nassert(isequal(length_of_string(x),y_correct))","published":true,"deleted":false,"likes_count":2,"comments_count":0,"created_by":26850,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":268,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2014-07-10T04:07:58.000Z","updated_at":"2026-06-02T12:04:57.000Z","published_at":"2014-07-10T04:07:58.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eDetermine the length of a string of characters\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\"},{\"partUri\":\"/matlab/output.xml\",\"contentType\":\"text/xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\" standalone=\\\"no\\\" ?\u003e\u003cembeddedOutputs\u003e\u003cmetaData\u003e\u003cevaluationState\u003emanual\u003c/evaluationState\u003e\u003clayoutState\u003ecode\u003c/layoutState\u003e\u003coutputStatus\u003eready\u003c/outputStatus\u003e\u003c/metaData\u003e\u003coutputArray type=\\\"array\\\"/\u003e\u003cregionArray type=\\\"array\\\"/\u003e\u003c/embeddedOutputs\u003e\"}]}"},{"id":624,"title":"Get the length of a given vector","description":"Given a vector x, the output y should equal the length of x.","description_html":"\u003cp\u003eGiven a vector x, the output y should equal the length of x.\u003c/p\u003e","function_template":"function y = VectorLength(x)\r\n  y = x;\r\nend","test_suite":"%%\r\nx = [1 2 3];\r\ny_correct = 3;\r\nassert(isequal(VectorLength(x),y_correct))\r\n\r\n%%\r\nx = 1:10;\r\ny_correct = 10;\r\nassert(isequal(VectorLength(x),y_correct))\r\n\r\n%%\r\nx = rand(1,928);\r\ny_correct = 928;\r\nassert(isequal(VectorLength(x),y_correct))\r\n","published":true,"deleted":false,"likes_count":43,"comments_count":10,"created_by":27,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":13713,"test_suite_updated_at":"2012-11-19T23:45:19.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2012-04-25T21:56:58.000Z","updated_at":"2026-08-23T11:03:40.000Z","published_at":"2012-04-25T21:56:58.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGiven a vector x, the output y should equal the length of x.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\"},{\"partUri\":\"/matlab/output.xml\",\"contentType\":\"text/xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\" standalone=\\\"no\\\" ?\u003e\u003cembeddedOutputs\u003e\u003cmetaData\u003e\u003cevaluationState\u003emanual\u003c/evaluationState\u003e\u003clayoutState\u003ecode\u003c/layoutState\u003e\u003coutputStatus\u003eready\u003c/outputStatus\u003e\u003c/metaData\u003e\u003coutputArray type=\\\"array\\\"/\u003e\u003cregionArray type=\\\"array\\\"/\u003e\u003c/embeddedOutputs\u003e\"}]}"},{"id":1385,"title":"Perimeter","description":"Given a sequence of points forming a closed path (first and last points are coincident) return the perimeter value.\r\nFor example:\r\n\r\n xy = [ 0,0 ;\r\n        1,0 ;\r\n        1,1 ;\r\n        0,1 ;\r\n        0,0 ];\r\n\r\n L = 4","description_html":"\u003cp\u003eGiven a sequence of points forming a closed path (first and last points are coincident) return the perimeter value.\r\nFor example:\u003c/p\u003e\u003cpre\u003e xy = [ 0,0 ;\r\n        1,0 ;\r\n        1,1 ;\r\n        0,1 ;\r\n        0,0 ];\u003c/pre\u003e\u003cpre\u003e L = 4\u003c/pre\u003e","function_template":"function L = perimeter1(xy)\r\n\r\n  L=xy;\r\n\r\nend","test_suite":"%% Test case 1: Square\r\n\r\nxy=[0,0;\r\n    1,0;\r\n    1,1;\r\n    0,1;\r\n    0,0];\r\n\r\n\r\nerr=(abs(perimeter1(xy)-4)/(4))*100;\r\nassert(err\u003c.1)\r\n\r\n%% Test case 2 : Circle\r\n\r\nt=[0:pi/100:2*pi,0]';\r\nxy=[cos(t),sin(t)];\r\n\r\n\r\nerr=(abs(perimeter1(xy)-2*pi)/(2*pi))*100;\r\nassert(err\u003c.1)\r\n\r\n%% Test case 4 : Half-circle\r\n\r\nt=[0:pi/100:pi,0]';\r\nxy=[cos(t),sin(t)];\r\n\r\nerr=(abs(perimeter1(xy)-(pi+2))/(2+pi))*100;\r\nassert(err\u003c.1)\r\n\r\n%% Test case 4 : Hexagon\r\n\r\nside=rand;\r\nx=side*[-1 -0.5 0.5 1 0.5 -0.5 -1];\r\ny=side*sqrt(3)*[0 -0.5 -0.5 0 0.5 0.5 0];\r\nxy=[x',y'];\r\nerr=(abs(perimeter1(xy)-(6*side))/(6*side))*100;\r\nassert(err\u003c.1)","published":true,"deleted":false,"likes_count":2,"comments_count":0,"created_by":10742,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":157,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":20,"created_at":"2013-03-25T10:56:31.000Z","updated_at":"2026-04-07T18:48:49.000Z","published_at":"2013-03-25T10:57:47.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"targetMode\":\"\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"targetMode\":\"\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\\n\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGiven a sequence of points forming a closed path (first and last points are coincident) return the perimeter value. For example:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"code\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c![CDATA[ xy = [ 0,0 ;\\n        1,0 ;\\n        1,1 ;\\n        0,1 ;\\n        0,0 ];\\n\\n L = 4]]\u003e\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\"},{\"partUri\":\"/matlab/output.xml\",\"contentType\":\"text/xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\" standalone=\\\"no\\\" ?\u003e\u003cembeddedOutputs\u003e\u003cmetaData\u003e\u003cevaluationState\u003emanual\u003c/evaluationState\u003e\u003clayoutState\u003ecode\u003c/layoutState\u003e\u003coutputStatus\u003eready\u003c/outputStatus\u003e\u003c/metaData\u003e\u003coutputArray type=\\\"array\\\"/\u003e\u003cregionArray type=\\\"array\\\"/\u003e\u003c/embeddedOutputs\u003e\"}]}"},{"id":898,"title":"AVIRIS Hyperspectral Bit Mask ","description":"The AVIRIS data sometimes is provided uncropped. This creates edge regions with values of \"-50\". Shown is AVIRIS Moffett Field image Layer 1 (400nm) and a zoom of the top-right corner. The dark blue on the edges is non-imaged ground.\r\nTo expedite processing a mask can be employed. For compression a bit mask is applicable. The challenge is to create a bit mask for this image and some other test cases.\r\n\r\n\r\nInput: m ( 2-D uint16 array with zero and non-zero values )\r\nOutput: bmv (uint8 bit map vector with 0s at a==0 and 1s for a\u003e0 locations)\r\nNote: Input arrays may not be modulo 8. Append 0s as needed.\r\nExample:\r\nm=[ 10 0 20; 15 12 0; 0 8 2] becomes mb=[1 0 1;1 1 0;0 1 1].\r\nThe idx series is mb(:)=[1 1 0 0 1 1 1 0 1]' .\r\nThis is 9 long so need to append 7 zeros.\r\nConverting the binary to uint8 values yields bmv=[206 128].\r\nThis bit mask saves 5% of total image size, yet is itself highly wasteful for compression since only the edges are impacted. A follow-up challenge will be to find the maximum-area non-zero inscribed rectangle.","description_html":"\u003cdiv style = \"text-align: start; line-height: 20.4333px; min-height: 0px; white-space: normal; color: rgb(0, 0, 0); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: rgb(0, 0, 0); white-space: normal; \"\u003e\u003cdiv style=\"block-size: 1979.73px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 989.867px; transform-origin: 407px 989.867px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 63px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 31.5px; text-align: left; transform-origin: 384px 31.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 365px 8px; transform-origin: 365px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eThe AVIRIS data sometimes is provided uncropped. This creates edge regions with values of \"-50\". Shown is AVIRIS Moffett Field image Layer 1 (400nm) and a zoom of the top-right corner. The dark blue on the edges is non-imaged ground.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 42px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 21px; text-align: left; transform-origin: 384px 21px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 379px 8px; transform-origin: 379px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eTo expedite processing a mask can be employed. For compression a bit mask is applicable. The challenge is to create a bit mask for this image and some other test cases.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 787.5px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 393.75px; text-align: center; transform-origin: 384px 393.75px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cimg class=\"imageNode\" style=\"vertical-align: baseline\" 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\" 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\" data-image-state=\"image-loaded\"\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 20px 8px; transform-origin: 20px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eInput:\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 166px 8px; transform-origin: 166px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e m ( 2-D uint16 array with zero and non-zero values )\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 26px 8px; transform-origin: 26px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eOutput:\u003c/span\u003e\u003c/span\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 211.5px 8px; transform-origin: 211.5px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e bmv (uint8 bit map vector with 0s at a==0 and 1s for a\u0026gt;0 locations)\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 199.5px 8px; transform-origin: 199.5px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eNote: Input arrays may not be modulo 8. Append 0s as needed.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 31.5px 8px; transform-origin: 31.5px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003eExample:\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cul style=\"block-size: 81.7333px; counter-reset: list-item 0; font-family: Helvetica, Arial, sans-serif; list-style-type: square; margin-block-end: 20px; margin-block-start: 10px; margin-bottom: 20px; margin-top: 10px; perspective-origin: 391px 40.8667px; transform-origin: 391px 40.8667px; margin-top: 10px; margin-bottom: 20px; \"\u003e\u003cli style=\"block-size: 20.4333px; counter-reset: none; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 363px 10.2167px; text-align: left; transform-origin: 363px 10.2167px; white-space: pre-wrap; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 191.5px 8px; transform-origin: 191.5px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003em=[ 10 0 20; 15 12 0; 0 8 2] becomes mb=[1 0 1;1 1 0;0 1 1].\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003cli style=\"block-size: 20.4333px; counter-reset: none; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 363px 10.2167px; text-align: left; transform-origin: 363px 10.2167px; white-space: pre-wrap; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 135px 8px; transform-origin: 135px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eThe idx series is mb(:)=[1 1 0 0 1 1 1 0 1]' .\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003cli style=\"block-size: 20.4333px; counter-reset: none; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 363px 10.2167px; text-align: left; transform-origin: 363px 10.2167px; white-space: pre-wrap; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 130.5px 8px; transform-origin: 130.5px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eThis is 9 long so need to append 7 zeros.\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003cli style=\"block-size: 20.4333px; counter-reset: none; display: list-item; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-start: 56px; margin-left: 56px; margin-top: 0px; perspective-origin: 363px 10.2167px; text-align: left; transform-origin: 363px 10.2167px; white-space: pre-wrap; margin-left: 56px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-inline-start: 0px; margin-left: 0px; perspective-origin: 187px 8px; transform-origin: 187px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eConverting the binary to uint8 values yields bmv=[206 128].\u003c/span\u003e\u003c/span\u003e\u003c/li\u003e\u003c/ul\u003e\u003cdiv style=\"block-size: 42px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 21px; text-align: left; transform-origin: 384px 21px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 384px 8px; transform-origin: 384px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eThis bit mask saves 5% of total image size, yet is itself highly wasteful for compression since only the edges are impacted. A follow-up challenge will be to find the maximum-area non-zero inscribed rectangle.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function bmv = bitmask(m)\r\n% Input m uint16 array\r\n% Output bmv uint8 vector\r\n  bmv=uint8(m(:)/8);\r\nend","test_suite":"%%\r\nm=ones(4,'uint16');\r\nbmv = bitmask(m);\r\nassert(isinteger(bmv),sprintf('Non-Integer return'))\r\nassert(isequal(bmv,[255 255]))\r\n%%\r\nm=zeros(4,'uint16');\r\nm(1)=1;\r\nm(16)=1;\r\nbmv = bitmask(m);\r\nassert(isequal(bmv,[128 1]),[sprintf('Expected [128 1] saw: ') sprintf('%i ',bmv)])\r\n\r\n%%\r\nm=zeros(3,'uint16');\r\nm(8)=1;\r\nm(9)=1;\r\nbmv = bitmask(m);\r\nassert(isequal(bmv,[1 128]))\r\n\r\n%%\r\n%Duplicity test\r\nm=randi(65535,[8 4],'uint16');\r\nfor i=1:12\r\n m(randi(32))=0;\r\nend\r\nbmv = bitmask(m);\r\nmb=m\u003e0;\r\nbmv_exp=[128 64 32 16 8 4 2 1]*mb;\r\nassert(isequal(bmv,bmv_exp))\r\n\r\n%%\r\n%{\r\nLoad aviris file Layer 1 ; 1.8MB mat file\r\ntic % approx 2.5 sec to write and load\r\n%http://rmatlabtest.appspot.com/aviris_moffett_L001.mat\r\nurlwrite('http://rmatlabtest.appspot.com/aviris_moffett_L001.mat','aviris_moffett_L001.mat');\r\ntoc\r\nload('aviris_moffett_L001.mat');\r\ntoc\r\n% Array variable is L001\r\n%Files also posted are L010,L023,L157, and L158 with same tinyurl format\r\n% L010 and L023 have high contrast L157 and L158 are in atmospheric notch\r\n\r\nbmv=bitmask(L001);\r\n\r\n% L001 (1:8) [1271 1259 1271 0 0 0 0 0]\r\nassert(isequal(bmv(1),224),sprintf('Expected 224 saw: %i',bmv(1)))\r\n\r\nassert(isequal(bmv(181097),0),sprintf('Expected 0 saw: %i',bmv(181097)))\r\n\r\nassert(isequal(bmv(90800),255),sprintf('Expected 255 saw: %i',bmv(90800)))\r\n%}","published":true,"deleted":false,"likes_count":0,"comments_count":3,"created_by":3097,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":20,"test_suite_updated_at":"2021-09-07T05:12:46.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2012-08-10T18:47:34.000Z","updated_at":"2026-07-13T07:14:19.000Z","published_at":"2012-08-10T21:11:37.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eThe AVIRIS data sometimes is provided uncropped. This creates edge regions with values of \\\"-50\\\". Shown is AVIRIS Moffett Field image Layer 1 (400nm) and a zoom of the top-right corner. The dark blue on the edges is non-imaged ground.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eTo expedite processing a mask can be employed. For compression a bit mask is applicable. The challenge is to create a bit mask for this image and some other test cases.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"center\\\"/\u003e\u003c/w:pPr\u003e\u003cw:customXml w:element=\\\"image\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"height\\\" w:val=\\\"-1\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"-1\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" w:val=\\\"rId1\\\"/\u003e\u003c/w:customXmlPr\u003e\u003c/w:customXml\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"center\\\"/\u003e\u003c/w:pPr\u003e\u003cw:customXml w:element=\\\"image\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"height\\\" w:val=\\\"-1\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"-1\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" w:val=\\\"rId2\\\"/\u003e\u003c/w:customXmlPr\u003e\u003c/w:customXml\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eInput:\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e m ( 2-D uint16 array with zero and non-zero values )\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eOutput:\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:r\u003e\u003cw:t\u003e bmv (uint8 bit map vector with 0s at a==0 and 1s for a\u0026gt;0 locations)\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eNote: Input arrays may not be modulo 8. Append 0s as needed.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003eExample:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003em=[ 10 0 20; 15 12 0; 0 8 2] becomes mb=[1 0 1;1 1 0;0 1 1].\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eThe idx series is mb(:)=[1 1 0 0 1 1 1 0 1]' .\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eThis is 9 long so need to append 7 zeros.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"ListParagraph\\\"/\u003e\u003cw:numPr\u003e\u003cw:numId w:val=\\\"1\\\"/\u003e\u003c/w:numPr\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eConverting the binary to uint8 values yields bmv=[206 128].\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eThis bit mask saves 5% of total image size, yet is itself highly wasteful for compression since only the edges are impacted. A follow-up challenge will be to find the maximum-area non-zero inscribed 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triangles","description":"Given a vector of lengths [a b c], determines whether a triangle with non-zero area (in two-dimensional Euclidean space, smarty!) could have sides of those lengths.\r\n\r\nExamples:\r\n\r\n[1 2 1000] ---\u003e false\r\n\r\n[3 4 5] ---\u003e true\r\n\r\n[5 5 5] ---\u003e true","description_html":"\u003cp\u003eGiven a vector of lengths [a b c], determines whether a triangle with non-zero area (in two-dimensional Euclidean space, smarty!) could have sides of those lengths.\u003c/p\u003e\u003cp\u003eExamples:\u003c/p\u003e\u003cp\u003e[1 2 1000] ---\u003e false\u003c/p\u003e\u003cp\u003e[3 4 5] ---\u003e true\u003c/p\u003e\u003cp\u003e[5 5 5] ---\u003e true\u003c/p\u003e","function_template":"function tf = triangle(sides)\r\n  tf = true;\r\nend","test_suite":"%%\r\nsides = [1 2 1000];\r\ny_correct = false;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n%%\r\nsides = [3 4 5];\r\ny_correct = true;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n%%\r\nsides = [5 5 5];\r\ny_correct = true;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n%%\r\nsides = [6 6 6];\r\ny_correct = true;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n%%\r\nsides = [1 1 1];\r\ny_correct = true;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n%%\r\nsides = [1 2 2];\r\ny_correct = true;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n%%\r\nsides = [2 2 5];\r\ny_correct = false;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n%%\r\nsides = [5 2 2];\r\ny_correct = false;\r\nassert(isequal(triangle(sides),y_correct))\r\n\r\n\r\n%%\r\nsides = [1 3 1];\r\ny_correct = false;\r\nassert(isequal(triangle(sides),y_correct))","published":true,"deleted":false,"likes_count":4,"comments_count":1,"created_by":39,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":596,"test_suite_updated_at":"2013-03-09T04:38:31.000Z","rescore_all_solutions":false,"group_id":1,"created_at":"2012-01-29T15:07:57.000Z","updated_at":"2026-08-14T10:45:59.000Z","published_at":"2012-01-29T15:07:57.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGiven a vector of lengths [a b c], determines whether a triangle with non-zero area (in two-dimensional Euclidean space, smarty!) could have sides of those lengths.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eExamples:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e[1 2 1000] ---\u003e false\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e[3 4 5] ---\u003e true\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e[5 5 5] ---\u003e true\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\"},{\"partUri\":\"/matlab/output.xml\",\"contentType\":\"text/xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\" standalone=\\\"no\\\" ?\u003e\u003cembeddedOutputs\u003e\u003cmetaData\u003e\u003cevaluationState\u003emanual\u003c/evaluationState\u003e\u003clayoutState\u003ecode\u003c/layoutState\u003e\u003coutputStatus\u003eready\u003c/outputStatus\u003e\u003c/metaData\u003e\u003coutputArray type=\\\"array\\\"/\u003e\u003cregionArray type=\\\"array\\\"/\u003e\u003c/embeddedOutputs\u003e\"}]}"},{"id":43219,"title":"Modified run-length companion vector","description":"Given a vector x, return a vector that indicates the run length of any value in x. Each element in output vector shows how many times the corresponding element in x has appeared.\r\n\r\nExample:\r\n\r\n Input  x = [5 3 3 1 0 9 9 4 4 4 4 5 1 2 2]\r\n Output r = [1 1 2 1 1 1 2 1 2 3 4 2 2 1 2]","description_html":"\u003cp\u003eGiven a vector x, return a vector that indicates the run length of any value in x. Each element in output vector shows how many times the corresponding element in x has appeared.\u003c/p\u003e\u003cp\u003eExample:\u003c/p\u003e\u003cpre\u003e Input  x = [5 3 3 1 0 9 9 4 4 4 4 5 1 2 2]\r\n Output r = [1 1 2 1 1 1 2 1 2 3 4 2 2 1 2]\u003c/pre\u003e","function_template":"function y = run_length(x)\r\n  y = x;\r\nend","test_suite":"%%\r\nx = [5 3 3 1 0 9 9 4 4 4 4 5 1 2 2];\r\nr_correct = [1 1 2 1 1 1 2 1 2 3 4 2 2 1 2];\r\nassert(isequal(run_length(x),r_correct))\r\n2\t\r\n%%\r\nx = ones(1,20);\r\nr_correct = 1:20;\r\nassert(isequal(run_length(x),r_correct))\r\n3\t\r\n%%\r\nx = [1 1 1 2 2 3 4 4 5 5 5];\r\nr_correct = [1 2 3 1 2 1 1 2 1 2 3];\r\nassert(isequal(run_length(x),r_correct))\r\n4\t\r\n%%\r\nx = 1:40;\r\nr_correct = ones(size(x));\r\nassert(isequal(run_length(x),r_correct))\r\n5\t\r\n%%\r\nx = [-34 -17*ones(1,100)];\r\nr_correct = [1 1:100];\r\nassert(isequal(run_length(x),r_correct))","published":true,"deleted":false,"likes_count":9,"comments_count":0,"created_by":13865,"edited_by":null,"edited_at":null,"deleted_by":null,"deleted_at":null,"solvers_count":46,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2016-10-08T10:56:56.000Z","updated_at":"2026-07-13T14:50:48.000Z","published_at":"2016-10-08T10:56:56.000Z","restored_at":null,"restored_by":null,"spam":false,"simulink":false,"admin_reviewed":false,"description_opc":"{\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"targetMode\":\"\",\"relationshipId\":\"rId1\",\"target\":\"/matlab/document.xml\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/output\",\"targetMode\":\"\",\"relationshipId\":\"rId2\",\"target\":\"/matlab/output.xml\"}],\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"relationship\":[],\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\\n\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGiven a vector x, return a vector that indicates the run length of any value in x. Each element in output vector shows how many times the corresponding element in x has appeared.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eExample:\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"code\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e\u003c![CDATA[ Input  x = [5 3 3 1 0 9 9 4 4 4 4 5 1 2 2]\\n Output r = [1 1 2 1 1 1 2 1 2 3 4 2 2 1 2]]]\u003e\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\"},{\"partUri\":\"/matlab/output.xml\",\"contentType\":\"text/xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\" standalone=\\\"no\\\" ?\u003e\u003cembeddedOutputs\u003e\u003cmetaData\u003e\u003cevaluationState\u003emanual\u003c/evaluationState\u003e\u003clayoutState\u003ecode\u003c/layoutState\u003e\u003coutputStatus\u003eready\u003c/outputStatus\u003e\u003c/metaData\u003e\u003coutputArray type=\\\"array\\\"/\u003e\u003cregionArray type=\\\"array\\\"/\u003e\u003c/embeddedOutputs\u003e\"}]}"},{"id":43599,"title":"Find the sides of an isosceles triangle when given its area and height from its base to apex","description":"Find the sides of an isosceles triangle when given its area and the height from its base to apex.\r\nFor example, with A=12 and h=4, the result will be [5 5 6].","description_html":"\u003cdiv style = \"text-align: start; line-height: 20.4333px; min-height: 0px; white-space: normal; color: rgb(0, 0, 0); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: rgb(0, 0, 0); white-space: normal; \"\u003e\u003cdiv style=\"block-size: 51px; display: block; min-width: 0px; padding-block-start: 0px; padding-top: 0px; perspective-origin: 407px 25.5px; transform-origin: 407px 25.5px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 299px 8px; transform-origin: 299px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eFind the sides of an isosceles triangle when given its area and the height from its base to apex.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; perspective-origin: 384px 10.5px; text-align: left; transform-origin: 384px 10.5px; white-space: pre-wrap; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; margin-right: 10px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 180px 8px; transform-origin: 180px 8px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eFor example, with A=12 and h=4, the result will be [5 5 6].\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function y = sidesOfTheTriangle(A,h)\r\n  y = h;\r\nend","test_suite":"filetext = fileread('sidesOfTheTriangle.m');\r\nillegal = contains(filetext, 'regexp') || contains(filetext, 'assert') || ...\r\n          contains(filetext, 'elseif');\r\nassert(~illegal)\r\n\r\n%%\r\nA = 12;\r\nh = 4;\r\ny_correct = [5 5 6];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n\r\n%%\r\nA = 60;\r\nh = 5;\r\ny_correct = [13 13 24];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n\r\n%%\r\nA = 120;\r\nh = 8;\r\ny_correct = [17 17 30];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n\r\n%%\r\nA = 50;\r\nh = 11;\r\ny_correct = [11.9021492607341 11.9021492607341 9.09090909090909];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n\r\n%%\r\nA = 5;\r\nh = 3;\r\ny_correct = [3.43187671366233 3.43187671366233 10/3];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n\r\n%%\r\nA = 150;\r\nh = 10;\r\ny_correct = [18.0277563773199 18.0277563773199 30];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n\r\n%%\r\nA = 5;\r\nh = 0.5;\r\ny_correct = [10.0124921972504 10.0124921972504 20];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n\r\n%%\r\nA = 42;\r\nh = pi;\r\ny_correct = [13.7331777948941 13.7331777948941 26.7380304394384];\r\nassert(sum(abs(sidesOfTheTriangle(A,h)-y_correct))\u003c1e-3)\r\n","published":true,"deleted":false,"likes_count":12,"comments_count":3,"created_by":90467,"edited_by":223089,"edited_at":"2023-02-02T06:57:50.000Z","deleted_by":null,"deleted_at":null,"solvers_count":2239,"test_suite_updated_at":"2023-02-02T06:57:50.000Z","rescore_all_solutions":false,"group_id":37,"created_at":"2016-10-22T23:50:43.000Z","updated_at":"2026-08-18T06:55:17.000Z","published_at":"2016-12-02T18:59:27.000Z","restored_at":null,"restored_by":null,"spam":null,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eFind the sides of an isosceles triangle when given its area and the height from its base to apex.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eFor example, with A=12 and h=4, the result will be [5 5 6].\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\",\"relationship\":null}],\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"target\":\"/matlab/document.xml\",\"relationshipId\":\"rId1\"}]}"},{"id":61448,"title":"Gometry time2!(easy to medium)","description":"Given the same circle as ''Geometry time!'' below you are now requested to to find the length of the section OAB(L). However the radius of the circle must be found in a different way: You have to find first the average of the small base (b) and the big base(B) of the trapezoid also given below.\r\n         \r\nFurther explanation: 1)Theta angle(Θ) together with the area of the trapezoid(A_tp) will be given.\r\n2) You also are given that the height(H) of the trapezoid is the same as the third triangular number(https://en.wikipedia.org/wiki/Triangular_number)\r\n3) Theta will be in degrees this time!\r\nTip: L = perimeter.\r\nGOOD LUCK!!!!!!!!!!!!!!!!!!!!!!!","description_html":"\u003cdiv style = \"text-align: start; line-height: 20.44px; min-height: 0px; white-space: normal; color: rgb(33, 33, 33); font-family: Menlo, Monaco, Consolas, monospace; font-style: normal; font-size: 14px; font-weight: 400; text-decoration: none; white-space: normal; \"\u003e\u003cdiv style=\"block-size: 434.8px; display: block; min-width: 0px; padding-block-start: 0px; padding-inline-start: 2px; padding-left: 2px; padding-top: 0px; perspective-origin: 469px 217.4px; transform-origin: 469px 217.4px; vertical-align: baseline; \"\u003e\u003cdiv style=\"block-size: 63px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 31.5px; text-align: left; transform-origin: 445px 31.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eGiven the same circle as ''Geometry time!'' below you are now requested to to find the length of the section OAB(L). However the radius of the circle must be found in a different way: You have to find first the average of the small base (b) and the big base(B) of the trapezoid also given below.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 191.8px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 95.9px; text-align: left; transform-origin: 445px 95.9px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cimg class=\"imageNode\" width=\"202\" height=\"149\" style=\"vertical-align: baseline;width: 202px;height: 149px\" 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\" data-image-state=\"image-loaded\"\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 10.5px; text-align: left; transform-origin: 445px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eFurther explanation: 1)Theta angle(Θ) together with the area of the trapezoid(A_tp) will be given.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 42px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 21px; text-align: left; transform-origin: 445px 21px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e2) You also are given that the height(H) of the trapezoid is the same as the third triangular number(\u003c/span\u003e\u003c/span\u003e\u003ca target='_blank' href = \"https://en.wikipedia.org/wiki/Triangular_number\"\u003e\u003cspan style=\"border-block-end-color: rgb(0, 91, 130); border-block-start-color: rgb(0, 91, 130); border-bottom-color: rgb(0, 91, 130); border-inline-end-color: rgb(0, 91, 130); border-inline-start-color: rgb(0, 91, 130); border-left-color: rgb(0, 91, 130); border-right-color: rgb(0, 91, 130); border-top-color: rgb(0, 91, 130); caret-color: rgb(0, 91, 130); color: rgb(0, 91, 130); column-rule-color: rgb(0, 91, 130); outline-color: rgb(0, 91, 130); row-rule-color: rgb(0, 91, 130); text-decoration-color: rgb(0, 91, 130); text-emphasis-color: rgb(0, 91, 130); \"\u003e\u003cspan style=\"\"\u003ehttps://en.wikipedia.org/wiki/Triangular_number\u003c/span\u003e\u003c/span\u003e\u003c/a\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003e)\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 10.5px; text-align: left; transform-origin: 445px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"font-weight: 700; \"\u003e3) Theta will be in degrees this time!\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 10.5px; text-align: left; transform-origin: 445px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eTip: L = perimeter.\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003cdiv style=\"block-size: 21px; font-family: Helvetica, Arial, sans-serif; line-height: 21px; margin-block-end: 9px; margin-block-start: 2px; margin-bottom: 9px; margin-inline-end: 10px; margin-inline-start: 4px; margin-left: 4px; margin-right: 10px; margin-top: 2px; padding-inline-start: 0px; padding-left: 0px; perspective-origin: 445px 10.5px; text-align: left; transform-origin: 445px 10.5px; white-space-collapse: preserve; margin-left: 4px; margin-top: 2px; margin-bottom: 9px; \"\u003e\u003cspan style=\"block-size: auto; display: inline; margin-block-end: 0px; margin-block-start: 0px; margin-bottom: 0px; margin-inline-end: 0px; margin-inline-start: 0px; margin-left: 0px; margin-right: 0px; margin-top: 0px; perspective-origin: 0px 0px; transform-origin: 0px 0px; unicode-bidi: normal; \"\u003e\u003cspan style=\"\"\u003eGOOD LUCK!!!!!!!!!!!!!!!!!!!!!!!\u003c/span\u003e\u003c/span\u003e\u003c/div\u003e\u003c/div\u003e\u003c/div\u003e","function_template":"function L = FIND_THE_PERIMETER_OF_THE_SECTION(theta,A_tp)\r\n  \r\nend","test_suite":"%%\r\nA_tp = 6;\r\ntheta = 360;\r\ny_correct = 2 + 2*pi;\r\nassert(isequal(FIND_THE_PERIMETER_OF_THE_SECTION(theta,A_tp),y_correct))\r\n%%\r\nA_tp = 12;\r\ntheta = 720;\r\ny_correct = 4 + 8*pi;\r\nassert(isequal(FIND_THE_PERIMETER_OF_THE_SECTION(theta,A_tp),y_correct))\r\n%%\r\nfor i = 1:10\r\n    theta_test = randi([10, 350]);          \r\n    A_tp_test = randi([12, 600]);           \r\n    ref_fn = @(t,a) (a/6)*(2 + t*pi/180);\r\n    expected_L = ref_fn(theta_test, A_tp_test);\r\n    user_L = FIND_THE_PERIMETER_OF_THE_SECTION(theta_test, A_tp_test);\r\n    assert(abs(user_L - expected_L) \u003c 1e-6, ...\r\n        sprintf('Failed for theta = %g and A_tp = %g', theta_test, A_tp_test));\r\nend","published":true,"deleted":false,"likes_count":0,"comments_count":0,"created_by":5158730,"edited_by":5158730,"edited_at":"2026-08-23T20:35:18.000Z","deleted_by":null,"deleted_at":null,"solvers_count":0,"test_suite_updated_at":null,"rescore_all_solutions":false,"group_id":1,"created_at":"2026-08-23T17:05:01.000Z","updated_at":"2026-08-23T20:35:19.000Z","published_at":"2026-08-23T17:05:01.000Z","restored_at":null,"restored_by":null,"spam":null,"simulink":false,"admin_reviewed":false,"description_opc":"{\"parts\":[{\"partUri\":\"/matlab/document.xml\",\"contentType\":\"application/vnd.mathworks.matlab.code.document+xml\",\"content\":\"\u003c?xml version=\\\"1.0\\\" encoding=\\\"UTF-8\\\"?\u003e\u003cw:document xmlns:w=\\\"http://schemas.openxmlformats.org/wordprocessingml/2006/main\\\"\u003e\u003cw:body\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGiven the same circle as ''Geometry time!'' below you are now requested to to find the length of the section OAB(L). However the radius of the circle must be found in a different way: You have to find first the average of the small base (b) and the big base(B) of the trapezoid also given below.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:customXml w:element=\\\"image\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"height\\\" w:val=\\\"149\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"202\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" w:val=\\\"rId1\\\"/\u003e\u003c/w:customXmlPr\u003e\u003c/w:customXml\u003e\u003cw:r\u003e\u003cw:t\u003e         \u003c/w:t\u003e\u003c/w:r\u003e\u003cw:customXml w:element=\\\"image\\\"\u003e\u003cw:customXmlPr\u003e\u003cw:attr w:name=\\\"height\\\" w:val=\\\"186\\\"/\u003e\u003cw:attr w:name=\\\"width\\\" w:val=\\\"201\\\"/\u003e\u003cw:attr w:name=\\\"verticalAlign\\\" w:val=\\\"baseline\\\"/\u003e\u003cw:attr w:name=\\\"altText\\\" w:val=\\\"\\\"/\u003e\u003cw:attr w:name=\\\"relationshipId\\\" w:val=\\\"rId2\\\"/\u003e\u003c/w:customXmlPr\u003e\u003c/w:customXml\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eFurther explanation: 1)Theta angle(Θ) together with the area of the trapezoid(A_tp) will be given.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003e2) You also are given that the height(H) of the trapezoid is the same as the third triangular number(\u003c/w:t\u003e\u003c/w:r\u003e\u003cw:hyperlink w:docLocation=\\\"https://en.wikipedia.org/wiki/Triangular_number\\\"\u003e\u003cw:r\u003e\u003cw:t\u003ehttps://en.wikipedia.org/wiki/Triangular_number\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:hyperlink\u003e\u003cw:r\u003e\u003cw:t\u003e)\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:rPr\u003e\u003cw:b/\u003e\u003c/w:rPr\u003e\u003cw:t\u003e3) Theta will be in degrees this time!\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eTip: L = perimeter.\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003cw:p\u003e\u003cw:pPr\u003e\u003cw:pStyle w:val=\\\"text\\\"/\u003e\u003cw:jc w:val=\\\"left\\\"/\u003e\u003c/w:pPr\u003e\u003cw:r\u003e\u003cw:t\u003eGOOD LUCK!!!!!!!!!!!!!!!!!!!!!!!\u003c/w:t\u003e\u003c/w:r\u003e\u003c/w:p\u003e\u003c/w:body\u003e\u003c/w:document\u003e\",\"relationship\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/image\",\"target\":\"/media/image1.png\",\"relationshipId\":\"rId1\"},{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/image\",\"target\":\"/media/image2.png\",\"relationshipId\":\"rId2\"}]},{\"partUri\":\"/media/image1.png\",\"contentType\":\"image/png\",\"content\":\"data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAZQAAAEqCAYAAAAyBaalAAAAAXNSR0IArs4c6QAAAARnQU1BAACxjwv8YQUAAAAJcEhZcwAADsMAAA7DAcdvqGQAACQpSURBVHhe7d1vbFzXnd7x5947M1fUUpJFSqSoWLYk2wrlPwjp1LACrzcvNi1gJ5YSywgK1StkkyiGLG+zWHgLCPHGaZoXebGNdzcttn5RIEGMpAjS2O2LdpH2RbN24zgNYsTBrncdxAublvgnkhOTtkSOZ+b2BefQozN3yHMOL0dD8vsBDmDdc44e/kjnHNDk/SUaGBjIJKlUKilJElWrVWVZppWkaarh4WHNz89rZmbGns7lmxFFkcrlshqNhmq1mj2dyzeDOtwzqMM9gzrcM6jDPaPX64jtCQAAQnChAAAKwYUCACgEFwoAoBBcKACAQnChAAAKwYUCACgEFwoAoBBxFEWK41hRFHmNOF68i+znnUZohv1sueG73uyhDrfhu8d3vdlDHW7Dd4/verOHOtyG7x7f9WZPT9exZ8+eTNLSB9poNOSiUqlo165dWlhY0MWLF+3pXL4Z5oPNssx5j28GdbhnUId7BnW4Z1CHe0av15Fs3br1S+Z1/CiK1Gg0lGXZiiNJEm3dulX1el3vvPNO23ze8M0w67NmYfZ83vDNoA73DOpwz6AO9wzqcM/o9ToienlRh2sGdayc8Zc/vqgH9ZT2fvjfrOs6jPX+9TCowz1jNXUsfp8CAMAqcaEAAArBhQIU7np99x/O68UXX9TLL7+siz/+S3sBsCFxoQBFu+luDf+PvRofH9fhw9/TKzc9qFefOWOvAjYcLhSgaL98Sh/+E/OHP9OHvv2Kdtz9oPg+BRsdFwpQsLemXrnywd9P6y0N6/rTVz4GNhouFABAIbhQgILt2HPoygc3D2uHpvXaX1/5GNhoYjVfZPFl9rjudV3Xigx3ZLhb84ybHtQPnzAZX9HzJw7prWef0uftdS28M7pRBxleyJCioaGhzDxMksT5zchKpaLdu3drYWFBFy5csKdz+WZIUpIkkqR6vW5P5fLNoA73DFHHihlfe25a/0rP6f8O/67u2r747K3nvqRDx1f+9sQ1o9Va1WGs96+HQR3uGVpFHdHIyMjShRI1+7e4vJ6fpqkGBwe9mpT5Zpj18mxs5pNBHe4Z1OGeQR3uGdThntHrdUSDg4OZmjdSqVRy7veSpqmGhoa0sLDg3FPGNyOKIpVKJWVZ5ny7+makaaqxsTGNjY3pySeftKdz+WZ0q46N8vWgDrcM6nDPCK3jxIkT+uEPf6jXX3/dnm7Ty3X4ZKymjjhrubXMP7sO3z2+60P2+K7PskxHjx7VsWPH2p53GiEZvnt814fs8V0fssd3fcge3/Uhe3zXh+zxXR+yx3d9yB7f9SF7fNeH7JGkJ554Qvv27Wub6zRCMuxnKw3fPb7rQ/aY9fyWFwCgEFwoAIBCcKEAAArBhQIAKAQXCgCgEFwoAIBCcKEAAArBhQIAKEQ0MjKSRVGkOI693qY0LQCq1apTT5mQjDiOlSSJMsc3NkMy0jTV2bNnNT4+rmPHjtnTbUIyulXHRvl6UIdbBnW4Z4TWMTExoQceeEA/+tGP7CVterkOn4zV1BGNjY1lrQ9dm4ElSaK+vj7V63VdvnzZns7lm6FmcVnL25gr8c1IkkRnzpzRBz7wAX3mM5+xp3P5ZqhLdWyUrwd1uGWIOpwzQuv42c9+plOnTumnP/2pPZ2rV+vwydAq6ohGR0ezqNnYy4S6/CXlcln9/f2q1Wqam5uzp9uEZJj1cux6GZJRLpf1+c9/Xvfee6++//3v29O5TI5r4zQ196jZnsCFb0Ycx6pUKmo0GqpWq/Z0Lt8MUYdzBnW4Z6iH63j44Yf1qU99Si+88II93Sbq0nnVy+duNDAwkElSqVRSkiTO3xalaarh4WHNz887NynzzYiiSOVyWY1Gw+lbLwVkpGmqxx9/XA899JCee+45ezqX+QS63uC+6xWwJ/R/MD4ZvusVsIc63DN81ytgz2av46677tKxY8eczoaoS+dVL5+7XCjNC2V8fFz33HOPPZ3LN6NbdWyUrwd1uGVQh3tGaB3T09NcKA5MBr/lBQAoBBcKAKAQXCgAgEJwoQAACsGFAgAoBBcKAKAQXCgAgELEav7esS+zx3Wv67pW3cxw5bteXa7Dda/rulZkuCPDHRnuej0jGhoayszDJEmcX2SpVCravXu3FhYWnJqUKSBDzd41cmwBoICMSqWixx57TOPj47rvvvvs6Vy+GepSHRvl60EdbhmiDueM0Dqmpqb0iU98wqk5pHq4Dp8MraKOaGRkZOlCiTxaGZiulwsLC7p48aI9ncs3w6yXpIZjzx7fjNSz27ACMrpVx0b5elCHWwZ1uGeE1nHu3DnnbsO9XIdPxmrqiAYHBzM1b6SSR4vjNE01NDSkhYUF5xYAvhlRFKlUKilzbKOsgIw0TfXZz35WtVpNTz75pD2dyzejW3VslK8HdbhlUId7RmgdX//61/XVr35Vr7/+uj3dppfr8MlYTR1JX1/fl9RsnhZFkXNHyiRJlrpevvPOO/Z0Lt8MNXOyLHO+KX0zkiTRuXPn9Itf/GLd17FRvh7U4ZYh6nDOCK3jBz/4gd58802nDPVwHT4ZWkUd/JYXAKAQXCgAgEJwoQAACsGFAgAoBBcKAKAQXCgAgEJwoQAACsGFAgAoRBxF0dJLKT4jjhfvIvt5pxGaYT9bbviuN3uow2347vFdb/ZQh9vw3eO73uyhDrfhu8d3vdnT03Xs2bMnU/NNR3n0bqlUKtq1a5dXTxnfDPPB+r6xKY8M6nDPoA73DOpwz6AO94xer2Op23Acx4rj2Pn1/DRNtWvXLlWrVf3617+2p3PFcazrr79eDzzwgD3VkSnM5WNS85Pxxhtv6Dvf+Y7TnjRNddPHP616va5L71yyp3OZ27iRNaSVI6RIiqNYmTJlDZcN/hlJKdHWrVupwyGDOtwzqCPS1Av/S5cvTNrTbaJmx90sy1R37NLbrXPXJ2M1dUQDAwOZpMXGXkni3EAsTVMNDw9rfn7euUlZqVTSiRMn9MADDzhlRFGk6667Tvv27dNzzz1nT+eKokjf+9739K1vfcspI01THT7+OSUHbnP591Ja/PdfktO/x0t894StjyRlnnvcMxSwJ2w9dbjy3RO2fvPWsXVgSL/87n/Q1Av/255uE0WRyuWyGo2Gc1PFbp27PhmrqaPrF4pPRhRFOnv2rI4cOaKjR4/a07l8M1ovlJee+aY9DWATu/nef6n5iV/qH//LX9lTbVZzEPucV904d0PrWPwPXwCANnPTb2jHDbfaj9EBFwoAdDA7OaH+aw+q1Pc79hRycKEAQAezUxPKskw7Dt5sTyEHFwoAdJA1Gpo7/5q2c6E44UIBgGXMzpzTNfwcxQkXCgAsY3ZyQtsP8B2KCy4UAFjG3NSEkkqq7de/356CJVbz9459mT2ue13XtepmxnuvSgHAe6qX3talN2dW/MF8N88r172u61qtJiNeesOx2WYgSRKVSqUVR9zSEMyeyxuhGYY9lzeCM9w+bwA2qbnpc7rmxlvbzg/7LImafbDsubwRel5149wNrSNOkkRmmA+y9VmnYYLjOG6bW274ZrR+MlxHSAYAdDI7OaHtB29pOz/ss6QbZ2IvZ8TValXValW1Wk1Zlsn82WXU63XV6/W2551GSEbWbAxpP+80gjIcG9IB2JxmpyaUXrNLyfbBtvOjddTrddVqtbbnnUbIedWNcze0jtgc2JKWDm/X4bvHd33IHt/1Zo97mzkAm82lN2f07qW3tf3A4bbzwz5L7GfLDd/1IXt814fsMev5LS8AcDA7NcELjivgQgEAB4uNIm+zH6MFFwoAOJidnNA2GkUuiwsFABzQKHJlXCgA4IBGkSvjQgEARzSKXB4XCgA4olHk8rhQAMARjSKXF42MjGStfVuqjv9H9mmaanBw8a3RCxcu2NNtQjLiONajjz6qO++8U8ePH7en24RkpGmqG45+SvH1t+mlZ75hTwPAFT544oym/s/Tmvzb/37Fc9OqJMsy1Wq1K+byhJ5X3Th3Q+uIxsbGstaH9XrdXp8rSRL19fWpXq/r8uXL9nQu3wxJOn36tG6//XadOnXKnsrlm5EkiXZ/+H41rh3Vz5/mQgGwvEO//3Ftzd7V9H/7T/aU4ji+4u3xlYScV904d0PriEZHR7PIdIpshrr8JeVyWf39/arVapqbm7On24RkRFGkRx55RHfccYdOnjxpT7cJySiXyxr5yCelfTdzoQBY0Z6bP6jrP3iXXvnaH13x3Jw9kpwO79Dzqhvnbmgd0cDAQKZme/gkSZy/LUrTVMPDw5qfn9fMzIw9ncs3I4oinT17VkeOHNHRo0ft6Vy+GWma6vDxzyk5cJteeuab9jQAXGHrwJA+eOKMnv+zP9DlC5NLz6MoUrlcVqPRcPpPRQo8r7px7obWwQ/lAcCDaRTJC47tuFAAwBONIvNxoQCAJxpF5uNCAQBPNIrMx4UCAJ5oFJmPCwUAPNEoMh8XCgAEoFFkOy4UAAhAo8h2sZovsvgye1z3uq5r1c0MyX8vgM3LbhTZzfPKda/rularyYjNG45R8/X5JElUKpVWHHEcL+2x5/JGaIZhz+WN4Ay3zxsALKleeluX3pzRzptuWzpLopZGiSuN0POqG+duaB1xkiQyw3yQrc86DRMcNztTug7fjNZPhusIyQAAX3PT57Tj4C1LZ0k3zsRezoir1aqq1apqtZqyLJP5s8uo1+uq1+ttzzuNkAzT8dJ+3mkEZTRW7m8DALbZyQn17x9dOkvq9bpqtVrbGdNphJxX3Th3Q+uIzYEtaenwdh2+e3zXh+zxXW/2SFwqAPzMTk1oy87d2jK4J+j88V0fssd3fcges57f8gKAQDSKvBIXCgCsAo0i38OFAgCrQKPI93ChAMAq0CjyPVwoALAKplEkb81zoQDAqphGkfxgngsFAFZtduacdtxwi/140+FCAYBVolHkotj0bDEtTlyH6bNlP+80ej2Dhl4AQplGkduuf3/bGdNprOa8sp93GqEZ9rPlRuv6uFwuL/V4UbMJY7lcXnEkSbLU78WeyxshGa19tuy5vBGSYXrQAEAo0yhyx4HDSpKk7ZzJG6HnVTfOXdPHy57LG60ZcaPRkBlqvj7f+qzTaH3l3p5bbvhkmPVrmZFlmTLargBYpbnpc+rff9j57DFDvudVF85dk2M/X25IUlyr1VSr1Zb+EvNnl5Fl2VITMZcRmuGzJyRj8T7hUgEQbnZyQtsOHO7KmbjWGY1GIyiDH8oDQAFmpyaUXrNLW3btsac2DS4UACiAaRS5mX/biwsFAAoyOzWh7QcO2483DS4UACjI3PQb2n5w877gyIUCAAWZnZxQ//s2b6NILhQAKMjs1ISUZZu2rxcXCgAUJGs0NDv52qb9P9ziQgGAAs1On9M1N9xqP94UYjX7wvgye1z3uq5r1c0MenkBKIJro8jVnFeue13XtVpNRmz6sETN5l5JkqhUKq04WhuC2XN5IzTDsOfyRnCG2+cNAFZkGkXuvOHmtvOmiPOqG+du1Gz6aM/ljdaMOEkSmWE+yNZnnYYJNk3EXIdvRusnw3WEZABAEZYaRR68pe28yRu+51U3zt3QjLharapararW7BFj/uwy6vW66vV62/NOIyTD9PKyn3caQRkN+ngBKM7c9Dn1X//+trPGHiHnVTfOXdPHy37eaZiM2BzYanaj7Dwe1tO/uqBfPf3w0rPWPX/x/AVdeP4vcva9N1bOaB++e3zXmz00hwRQlNnJCW0/eEvbWWMPBZ5X9rPlhu/6kD1mPb/lBQAFm52a0Jadu9W3a8Se2tC4UACgYKZR5GZ7wZELBQDWwOzUxKZ7wZELBQDWwNz0G9pxw2324w3N+0LZcfeXdfHiRZ0/f14vvviiXn75ZV28eFEP3mSvBIDNa3ZyQtuu3VyNIr0vlLee/aIGBwe1d+9ejY+P6/DhwxocHNRTv7RXAsDmtRkbRXpfKACAlW3GRpFcKACwRjZbo8g4TVNt2bJFlUpFaZouM0qKIimKS0vPkiRRuVxe/OdIUpTk7Fscbhnte5IkURzHbXN5IyQjTVNFcURzSACFM40i7TMnXcV51XrurjRCMnz3tK6PxsbGMjU7RsZxrHq9bn9Omv5AT/7tn+jwP3xNv/e5bylJEvX19aler+vy5ct6/Psv6uN6RuP3/1t745KVM9qdPn1at99+u06dOmVP5fLNSJJEuz98vxrXjurnT3/DngaAYJWt/brz03+qiW/8Oy1M/pM9HXRetZ67LnwzJCmO4yvegl+JyYhGR0cz04DRhLr8JeVyWf39/arVapqbm7On24RkRFGkRx55RHfccYdOnjxpT7cJySiXyxr5yCelfTdzoQAo3D87cUa/feFvdPHHf3PF89Dzqhvnbtzs9O5yCbVmRAMDA5ma7eGTJFG12ZBxJWmaanh4WPPz85qZmbGnc/lmRFGks2fP6siRIzp69Kg9ncs3I01THT7+OSUHbtNLz3zTngaAVTn0+x+X3nlLf/efv2JPBZ1X3Th3y+WyGo2GarWaPZ3LZPBDeQBYQ7OTE9pxwy324w2JCwUA1tBmahTJhQIAa2gzNYrkQgGANbZZGkVyoQDAGtssjSK5UABgjW2WRpFcKACwxjZLo0guFABYY5ulUWSs5ossvswe172u61p1M4NeXgDWkt0ocjXnlete13WtVpMRmzcco+br80mSqFQqrTjiOF7aY8/ljdAMw57LG6EZjp83AAhmGkWu/rxa+3M3arZSsefyRmtGnCSJzDAfZOuzTsMEx3HcNrfc8M1o/WS4jpAMAFhLc1MTSiqpdhw4vKrzqhvnbmhGXK1WVa1WVavVlGWZzJ9dRr1eV71eb3veaYRkmI6X9vNOIySj0Vi5vw0ArEb10tu6dHFGW/fdtKrzqhvnbr1eV61Wa3veaZiM2BzYkpYOb9fhu8d3fcge3/Vmj8SlAmBtzc2c0/YDN6/6vLKfLTd814fsMev5LS8A6JKN3iiSCwUAumSjN4rkQgGALtnojSK5UACgizZyo0guFADooo3cKJILBQC6aCM3iuRCAYAu2siNIrlQAKCLNnKjyNj0bDEtTlyH6bNlP+80ej2D5pAAumWxUeRtbefRSqNbZ6L9bLnRuj4ul8tLPV7UbMJYLpdXHEmSLPV7sefyRkhGa58tey5vhGSYHjQA0C2LjSIXe3rJ87zqxrlr+njZc3mjNSNuNBoyQ83X51ufdRqtr9zbc8sNnwyzfi0zFmug7QqA7jGNIrdee6PkeV5149w1Ofbz5YYkxbVaTbVabekvMX92GVmWLTURcxmhGT57wjLEpQKga0yjyG37RwPOq7U/dxuNRlAGP5QHgKtgsVHkYfvxusaFAgBXwezkhLYf3FiNIrlQAOAqmJ2aUHrNLm0Z3GNPrVtcKABwFZhGkdv2b5z/7MWFAgBXyezUhLYdGLUfr1tcKABwlcxNv6HtBzbOz1G4UADgKpmdnNDvvO/AhmkUyYUCAFeJaRS5/cDG6OsVq9kXxpfZ47rXdV2rbmbQywtAt5lGka6dh7t5JrrubV0Xmz4sUbO5V5IkKpVKK47WhmD2XN4IzTDsubwRmuH4eQOAws1On9OOG29tO5vyRrfO3ajZ9NGeyxutGXGSJDLDfJCtzzoNE2yaiLkO34zWT4brCMkAgKthdnJC2/cvNopcaXTr3A3NiKvVqqrVqmrNHjHmzy6jXq+rXq+3Pe80QjJMLy/7eacRktFo0McLwNVhGkVuGTnQdjbljW6cu6aPl/280zAZsTmw1exG6TN89/iuD9nju97soTkkgKuheultXXpzRtsPHG47m/KGPM843/Uhe8x6fssLAK6yuelzG6KvFxcKAFxls5MT2nEDFwoAYJVmpya0Zedu9e0asafWFS4UALjKTKNI1/dRehUXCgD0gNmpCW3nQgEArNbc9BvaccNt9uN1hQsFAHrA7OSEtl17cF03iuRCAYAeYBpFruefo0QjIyNZa9+WavPt9JWkaarBwUFVq1VduHDBnm4TkhHHsR599FHdeeedOn78uD3dJiQjTVPdePRTiq6/TS898w17GgC65gP3/6He+sXzev1/PmVPSV08d5MkUZZlqtVq9nSb1oxobGwsa31Yr9ft9bmSJFFfX5/q9bouX75sT+fyzZCk06dP6/bbb9epU6fsqVy+GUmSaPeH71fj2lH9/GkuFABXz4G7/oUGdu7U+e/8uT0ldfHcjeP4irfgV2IyotHR0cw0YDShLn9JuVxWf3+/arWa5ubm7Ok2IRlRFOmRRx7RHXfcoZMnT9rTbUIyyuWy9n7kk8r23cyFAuCqGjx4WKP//BP6+6/8oT0ldfHcjZud3l0uodaMaGBgIFOzPXySJM7fFqVpquHhYc3Pz2tmZsaezuWbEUWRzp49qyNHjujo0aP2dC7fjDRNdfj455QcuE0vPfNNexoAuqaytV93fvpP9dOvntHsa/9oT3ft3C2Xy2o0Gk7/yUstGfxQHgB6hGkUuV5/MM+FAgA9ZD03iuRCAYAesp4bRXKhAEAPWc+NIrlQAKCHrOdGkVwoANBj1mujSC4UAOgx67VRJBcKAPSY9dooMlbzRRZfZo/rXtd1rbqZIfnvBYC10KlRZDfPRNe9reti84Zj1Hx9PkkSlUqlFUccx0t77Lm8EZph2HN5IzTD8fMGAF2RNRqaPf+arrnx1pzzau3P3ail4eNKozUjTpJEZpgPsvVZp2GC42ZnStfhm9H6yXAdIRkA0EtmZ85px8Fb286rbpy7oRlxtVpVtVpVrVZTlmUyf3YZ9Xpd9Xq97XmnEZJhOl7azzuNkIxGY+X+NgDQTbOTE9q2f7TtvOrGuVuv11Wr1dqedxomIzYHtqSlw9t1+O7xXR+yx3e92SNxqQDoHXNTE0oqqbZdd6jtvLLPsOWG7/qQPWY9v+UFAD1oPTaK5EIBgB613hpFcqEAQI9ab40iuVAAoEett0aRXCgA0KPWW6NILhQA6GHrqVEkFwoA9LD11CiSCwUAeth6ahQZm54tpsWJ6zB9tuznnUavZ9AcEkAveq9R5C1dOxPtZ8uN1vVxuVxe6vGiZhPGcrm84kiSZKnfiz2XN0IyWvts2XN5IyTD9KABgF6UNRqanXxNO29c7OvVjXPX9PGy5/JGa0bcaDRkhpqvz7c+6zRaX7m355YbPhlm/VpmLNZA2xUAvWt2+py2Hby5a+euybGfLzckKa7VaqrVakt/ifmzy8iybKmJmMsIzfDZE5YhLhUAPWt2ckLb9x9unldrf+42Go2gDH4oDwA9zjSK7L/ukD3VU7hQAKDHmUaR2/aP2lM9hQsFANaBuelz2n6gt19w5EIBgHVgdnJC2w4cth/3FC4UAFgHZqcmlF6zS+VrdttTPYMLBQDWAdMocsv7brCnegYXCgCsE7NTE9ryvhvtxz2DCwUA1om56TeUXtvjF0pI6xGzx3Wv67pW3cyglxeAXjc7OaEtw9eptMWtUeRqzkTXva3rYtOHxTT3SpJEpVJpxdHaEMyeyxuhGYY9lzdCMxw/bwBwVZlGkVuvu6ntLMsb4WfiYtNHey5vtGbESZLIDHM5tD7rNEywaSLmOnwzWj8ZriMkAwB6XdZoaG7qdW3dd6jtLFtu+J6JoWd7NDg4mEla+ouq1epS87HlpGmqoaEhLSwsaGZmxp7OlSSJTpw4oSeeeMKeKtR3v/tdnTlzxrmO0ftPaeDuY/YUAPSkt1/9O/2/P/9j+3Eu37PdXD6m/5cLkxENDAxkav4npSRJnEPTNNXw8LDm5+edL5RSqaT9+/drz549ThmmMNOozEWSJDp//rx+9atfOWWkaar9d/yeqtWqfvPb39rTuZIkURLHevfdmjKHppKRIpVKiRrNpm4ufDMq5bJ27txJHQ4Z1OGeQR3uGd2u459+8kN7Opfv2R5FkcrlshqNhvOFYjK6fqH4ZKymMNcM6nDPoA73DOpwz6AO94xer4NfGwYAFIILBQBQCC4UAEAhuFAAAIXgQgEAFIILBQBQCC4UAEAhopGRkSxq6dvi+rvKaZpqcHBQ1WpVFy5csKfbhGSYV/8zxzc2QzKowz2DOtwzqMM9gzrcM3q9jmhsbCxrfejzhmdfX5/q9bouX75sT+fyzVCzuCzLnD4RCsigDvcMUYdzBnW4Z4g6nDN6vY5odHQ0i0ynyGaoy19SLpfV39+vWq2mubk5e7pNSIZZL8npkxGSQR3uGdThnkEd7hnU4Z7R63XQeiVNderUKX30ox/VPffcY0/n8s3oVh0b5etBHW4Z1OGesZHq6OXzih/KS9q7d6/9CAB6Ui+fV1woAIBCcKEAAArBhQIAKAQXCgCgEFwoAIBCcKEAAArBhQIAKESs5ossvswe172u61p1M8OV73p1uQ7Xva7rWpHhjgx3ZLjz3eO7XqusIxoaGsrMwyRJnN+MrFQq2r17txYWFpyalCkgQ83eNXJsAaCAjEqloscee0zj4+O677777OlcvhnqUh0b5etBHW4Zog7njI1URy+fV9HIyMjShRJFkTLHhmCm6+XCwoIuXrxoT+fyzTDrJanRaNjTuXwz0jTV2bNnNT4+rmPHjtnTuXwzulXHRvl6UIdbBnW4Z2ykOnr5vIoGBwczNW+kkkeL4zRNNTQ0pIWFBefeOL4ZURSpVCopc2yjrICMNE31xS9+UQ899JA9BQA96Sc/+Ynuvfde+3Eu3zNxNecuzSHTVI8//rg+9rGP6fTp0/Z0riRJlCSJ3n33XacM8wVqNBrO30L6ZlQqFe3cuVPValW/+c1v7OlcvhnU4Z5BHe4Z1OGeUalUdPLkSe3Zs6cnm0NyoTQvlPHx8Z78ArlmbKSvB3W4ZVCHe8ZGqqOXzyt+bRgAUAguFABAIbhQAACF4EIBABSCCwUAUAguFABAIbhQAACFiKMoUhzHisyr844jjhfvIvt5pxGaYT9bbviuN3sMey5vhGbYz5YbvuvNHtcazHr72UrDd4/verOHOtyG7x7f9WYPdbgN3z2+682enj6v9uzZk0la+kAbjr1bKpWKdu3a5dUbxzfDfLBZljnv8c2oVCr6whe+oPHxcR09etSezuWb0a06NsrXgzrcMqjDPWMj1dHL51XcaDRkhqSlv2SlkbU0GrPnlhs+GY2WHPv5csMngzrcMxrU4byHOtwzGtThvKfX66D1SppqfHxcr7766rqvY6N8PXqjjjN65tUv6+4d9nPplW8P6kN/ZD+9Uu/UcSXfDOpwz+hWHb18Xi1+n7LJnT9/3n4ESJLeevaLGhwc1PDwsPbu3atd335Fh05c1PNft1cC3dHL5xUXCuDjXz+lZ9+ShvedsWeATY8LBQBQCC4UwMdfPai79az+/cf/oz0DbHpcKMAydtz9ZV28eFHT09M6f/68Lpw4JO0Y1iF7IQAuFGA5bT+U3/WUXtEhPfjqM+KnKMCVuFAAL3+sD337Fb5LAXJwoQAAChGr+SKLL7PHda/rulZkuCPD3eoyHtYzHz2kt559Sp9veWpbXYYbMtyR4W41GdHQ0FBmHiZJ4vxmZKVS0e7du7WwsKALFy7Y07l8MyQpSRJJUr1et6dy+WZQh3uGNlUdp/VfX/mSfjfnTfm3nvuSDh3/a/vxFXqnjiv5ZlCHe4aoQ9HIyMjShRJFkbKWXjHLSdNUg4ODXs3WfDPMenk2NvPJoA73DOpwz6AO9wzqcM/o9TqiwcHBTM0bqVQqOfd7SdNUQ0NDWlhYcO4p45sRRZFKpZKyLHO+XX0zqMM9gzrcM6jDPYM63DN6vY44a7m1zD+7Dt89vutD9viuD9njuz5kj+/6kD2+60P2+K4P2eO7PmSP7/qQPb7rQ/b4rg/Z47s+ZI/v+pA9vutD9viuD9njuz5kj1nPb3kBAArBhQIAKAQXCgCgEFwoAIBCcKEAAArBhQIAKAQXCgCgEFwoAIBCRCMjI1kURYrj2OttStMCoFqtOvWUCcmI41hJkihzfGMzJIM63DOowz2DOtwzqMM9o9friMbGxrLWh67NwJIkUV9fn+r1ui5fvmxP5/LNULO4rOVtzJX4ZlCHe4aowzmDOtwzRB3OGb1eRzQ6OppFzcZeJtTlLymXy+rv71etVtPc3Jw93SYkw6yXY9fLkAzqcM+gDvcM6nDPoA73jF6vIxoYGMgkqVQqKUkS52+L0jTV8PCw5ufnnZuU+WZEUaRyuaxGo+H0rZcCMqjDPYM63DOowz2DOtwzer0OfigPACgEFwoAoBBcKACAQnChAAAKwYUCACgEFwoAoBBcKACAQnChAAAKEav5Iosvs8d1r+u6VmS4I8MdGe7IcEeGFA0NDWXmYZIkzm9GVioV7d69WwsLC05NyhSQoWbvGjm2AFBABnW4Z4g6nDOowz1D1OGc0et1/H9z6fnNBH0eiAAAAABJRU5ErkJggg==\",\"relationship\":null},{\"partUri\":\"/media/image2.png\",\"contentType\":\"image/png\",\"content\":\"data:image/png;base64,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\",\"relationship\":null}],\"relationships\":[{\"relationshipType\":\"http://schemas.mathworks.com/matlab/code/2013/relationships/document\",\"target\":\"/matlab/document.xml\",\"relationshipId\":\"rId1\"}]}"}],"errors":[],"facets":[[{"value":"Basics 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