Sum and average even numbers

Write a code that can add all the even numbers less than and including 50 and to find their average.
You can use the basic loop commands,colon operators and basic arithmetic operators.

10 Comments

Go for it dude!!! Bellaaaaaa!!!
What have you done so far to solve your problem? Show your work and ask a specific MATLAB question, then you will get help.
ITS a MATLAB QUESTION DUDE!!!
I don't know. It sounds more theoretical to me (citation: Matt's answer)
NONE NONE: you did not write a question, you wrote imperative statements, also known as "commands". Imperative statements are similar to, "Take out the garbage", "Cut your hair", and "Give me the answer to my homework question." Questions ask something, and look like, "What is the air-speed velocity of an unladen swallow?", or "Could you help me find documentation on how to add numbers without using a loop?", or "Could I get you another beer?"
Is that an African or European swallow? And, how many beers have you gotten for the swallow?
Swallows prefer cider.
http://www.aeppeltreow.com/images/Barn%20Swallow%20Cider%20v1%20-%20working.jpg
How could a swallow carry a beer? (Note: it's not a question of where he grips it -- it's a simple question of weight ratios)
@Matt,
http://bottlecollecting.blogspot.com/
There is are some serious questions here suitable for implementation in MATLAB. See the following for details of calculations:
http://www.style.org/unladenswallow/

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Answers (4)

Matt Tearle
Matt Tearle on 14 Apr 2011

3 votes

Why bother? The answer is -Inf. Your teacher needs to write more precise questions.

4 Comments

Matt, infinity is neither even nor odd, so the most you can do is talk about the _limit_ of the answer rather than the answer itself.
But if you add up all the even negative integers (up to -realmax), in MATLAB you'll get a -Inf result. And because infinity isn't a number, the question itself is, by definition, a limit problem (which will result in -infinity, so MATLAB is right! W00t!)
MATLAB doesn't have any negative integers below -realmax so adding the ones "up to -realmax" is going to get you -realmax .
It is not a priori obvious that one would get -inf rather than nan or some other value when doing the calculation you were probably thinking of, so doing the calculation does become worthwhile.
Hah. I just realized that, in my mind, a:dx:b goes "up to b", even if dx < 0. Stupid semantics.

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)05:2:2(mus

2 Comments

That's a pretty sweet emoticon. A cyclops with a button down suit?
lol that's funny, it does look weird and cool at the same time :)

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Jan
Jan on 15 Apr 2011
The famous Mr. Gauss could solve these calculations in some seconds without a computer. He imagined a table with the largest and smallest element sided by side, and the 2nd largest and 2nd smallest, etc. How many such pairs can you create? How large is the sum of these two elements? Are you able to ask Wikipedia how to use these information to creatre your answer with "basic arithmetic operators" only?
Sean de Wolski
Sean de Wolski on 14 Apr 2011

0 votes

Okay, I wrote it. Can I have a beer now?

5 Comments

I want the pointsssssssssss to increase the distance Sean :)...
Yes, but you probably have to buy it yourself.
Oleg, you take the points I take the beer?
Matt, I thought that was one of the conditions of solving a doit4me?
Doh...

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