Matlab Error: Matrices must agree

Hello,
I am programming the following function:
V = 500;
c2 = 10;
Pv = 1/V;
% IvLin = a1*v; %what is v?
% IvQuad = a2*v^2;
% PDvLin = c2/v; %linear?
% PDvQuad = c2/(v^2); %quad?
%%%%%%Solve for a1 or a2 %%%%%%%
% size(c2)
% size(V)
% size(Pv)
funequ2 = @(v) v*(c2/v)*(1/V);
size(funequ2)
Equation2 = integral(funequ2,0,V);
funequ1 = @(v) (a1*v).*Pv;
Equation1 = integral(funequ1,0,V);%what is the upperbound
syms a1
solve(Equation1 == Equation2
For some reason it is not solving anything because I keep getting the error that the matrices must agree. When I checked the size of my components, they are all the same (1,1). I don't understand what the problem is. Could someone kindly help and provide some insight? This seems like it should have very simple.
Kam

4 Kommentare

Jason Ross
Jason Ross am 26 Mär. 2013
edited and used the code tag for clarity
PT
PT am 26 Mär. 2013
Would it help if you convert all multiplicative operations to element-wise (Use .* and ./ instead of * and /, respectively)?
Walter Roberson
Walter Roberson am 26 Mär. 2013
You have not shown us a1
Kam Selley
Kam Selley am 28 Mär. 2013
Hi Walter,
a1 is my unknown and what I am solving for.

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Antworten (1)

Youssef  Khmou
Youssef Khmou am 26 Mär. 2013

0 Stimmen

hi,
a1 is unknown, but check this solution , although the code technically correct , the solution is empty :
%dbstop if error
V = 500;
c2 = 10;
a1=10;
Pv = 1/V;
funequ1 = @(v) v.*(c2./v)*(1/V);
f1=funequ1(1:0.1:10);
F1 = integral(f1,0.1);
funequ2 = @(v) (a1*v).*Pv;
f2=funequ2(1:0.1:10);
F2=integral(f2,0.1);
solve(F1 == F2)

3 Kommentare

Kam Selley
Kam Selley am 26 Mär. 2013
Hello,
I am trying to solve for a1 so that is why a1 is not defined.
In this case then :
SOL=solve('v*(c2/v)*(1/V)-(a1*v)*Pv=0','a1');
>> SOL
SOL =
c2/V/v/Pv
a1=c2/V/v/Pv
Kam Selley
Kam Selley am 28 Mär. 2013
I am not sure I can follow what you actually did. Did you just solve the integrals yourself instead of letting matlab do it. The error for your above answer says there's not enough input arguments.

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