How to get the equation inside that of root(function,z) equation ,i.e the function only

root(z^4 - (190266216202962831605969987684001433013625*z^3)/142934430860719287430314339936263093557948 + (1101852793399817336417575000084289382730783*z^2)/2286950893771508598885029438980209496927168 - (23080530109547214937644974638002755076096*z)/893340192879495546439464624601644334737175 + 8413353246836900979045156398614448177152/22333504821987388660986615615041108368429375, z)
I'm getting this as a solution , how can i get that equation alone ,i want to extract that equation and use fzero to solve for the root in the interval i want?

 Accepted Answer

The vpa funciton usually works —
syms z
Zfcn = root(z^4 - (190266216202962831605969987684001433013625*z^3)/142934430860719287430314339936263093557948 + (1101852793399817336417575000084289382730783*z^2)/2286950893771508598885029438980209496927168 - (23080530109547214937644974638002755076096*z)/893340192879495546439464624601644334737175 + 8413353246836900979045156398614448177152/22333504821987388660986615615041108368429375, z)
Zfcn = 
Zvpa = vpa(Zfcn)
Zvpa = 
.

More Answers (1)

This is a polynomial, you should be able to obtain all of the roots (real and complex) using:
r = roots([1.0 ...
-(190266216202962831605969987684001433013625)/142934430860719287430314339936263093557948 ...
(1101852793399817336417575000084289382730783)/2286950893771508598885029438980209496927168 ...
-(23080530109547214937644974638002755076096)/893340192879495546439464624601644334737175 ...
8413353246836900979045156398614448177152/22333504821987388660986615615041108368429375])

2 Comments

In this case this gives
r =
0.6371
0.6330
0.0306
0.0306
Be careful on the line extension "..." you must leave a space after the number otherwise it will think the first dot is a decimal point and get confused
I see another answer was already posted by the time I answered. Note I don't have the symbolic toolbox shown in @Star Strider's, answer. I'm not sure if you do. In anycase you can do it this way with the core MATLAB functionality

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Asked:

on 2 Dec 2021

Commented:

Jon
on 2 Dec 2021

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