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need help Writing a function that returns roots of a quadratic

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steve guy
steve guy 2013 年 2 月 17 日
This is my plan on how to write it (don't have software at my disposal currently). I am learning matlab so understand there may be quite a few problems.
Function [x]=myquad(a,b,c)
x=[r1 r2];
d=sqrt((b.^2)-4.*a.*c)
if a==0 & b>0
r1=-c/b;
elseif a==0 & b==0
r1=0;
elseif a~=0 & d==0
r1=-b./(2.*a);r2=r1;
elseif a~=0 & d>0
r1=(-b+d)./2a; r2=(-b+d)./2.*a;
elseif a~=0 & d<0
r1=(-b+d.*i)/2a; r2=(-b-d.*i)./2.*a;
end
end
I need to follow this algorithm for an assignment.
THANKS!

採用された回答

Walter Roberson
Walter Roberson 2013 年 2 月 17 日
編集済み: Walter Roberson 2013 年 2 月 17 日
Your first two cases do not appear to set r2 to anything.
your a=0 b=0 case is wrong
Your "di" should probably be "d*i"
  6 件のコメント
steve guy
steve guy 2013 年 2 月 17 日
then that means my "d=0" should also be "d==0" in the code as well, right?
Azzi Abdelmalek
Azzi Abdelmalek 2013 年 2 月 17 日
Yes

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その他の回答 (2 件)

Azzi Abdelmalek
Azzi Abdelmalek 2013 年 2 月 17 日
There are some mistakes
if a==0 %instead of if a=0
elseif % instead of ifelse
  1 件のコメント
Walter Roberson
Walter Roberson 2013 年 2 月 17 日
Multiple assignment is not permitted. r1=r2=VALUE is not allowed. Use r1=VALUE; r2=r1

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Image Analyst
Image Analyst 2013 年 2 月 18 日
Why do you need all those "if"s at all? Why not just do
function [r1 r2]=myquad(a,b,c)
d = sqrt((b^2)-4*a*c); % Can be complex with no problem.
r1=(-b-d)/(2*a);
r2=(-b+d)/(2*a);
MATLAB handles complex numbers and infinite numbers with no problem, so you don't need special if statements to do it manually.
  2 件のコメント
steve guy
steve guy 2013 年 2 月 18 日
Probably would make more sense to do that but I have to address all the different cases for an assignment. For instance if a user entered myquad(0,1,2) then I need it to say. "Not a quadratic, r1=-1/2".
do you think I could just write fprintf statements underneath the logical expressions for the different cases, in place of the formulas, and use what you suggested?
Image Analyst
Image Analyst 2013 年 2 月 18 日
Sure.

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