I keep getting this error
"Error using vertcat Dimensions of matrices being concatenated are not consistent."
P=(100:100:1000);
for i=1:P
D = [1 0 0 -0.857 -0.832 -0.812;
0 1 0 0.286 0.555 0.542;
0 0 1 0.429 0 -0.217;
0 0 0 0 0 0.0379;
0 0 0 -0.1286 0 0.1218;
0 0 0 0.0857 0.1664 0.1625;];
E= [0;
P;
0;
0.15.*P;
0;
0.3.*P;];
X=D\E;
end

2 Kommentare

José-Luis
José-Luis am 14 Jul. 2014
Please type in your code instead of pasting an image. It would make it easier for people to help you.
David
David am 14 Jul. 2014
Ok, i did that.

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 Akzeptierte Antwort

James Tursa
James Tursa am 14 Jul. 2014
Bearbeitet: James Tursa am 14 Jul. 2014

1 Stimme

It is unclear what you are trying to do with the loop. P is a vector [100 200 ... 1000], so the for loop indexing i=1:P doesn't seem to make sense. And then inside your matrix building you have scalars mixed in with this P vector for the concatenation, hence the error. Did you mean to do this instead?
P=(100:100:1000);
for k=P
D = [1 0 0 -0.857 -0.832 -0.812;
0 1 0 0.286 0.555 0.542;
0 0 1 0.429 0 -0.217;
0 0 0 0 0 0.0379;
0 0 0 -0.1286 0 0.1218;
0 0 0 0.0857 0.1664 0.1625;];
E= [0;
k;
0;
0.15.*k;
0;
0.3.*k;];
X=D\E;
end

2 Kommentare

David
David am 14 Jul. 2014
This works thank you so much! i guess i was just following a template on my professors example problem (bad idea).
The only thing is that when i run the program the X only gives me one value rather than the 10 that are in (100:100:1000).
Option 1) Preallocate X and save each iteration in X, e.g.
P=(100:100:1000);
X = zeros(6,numel(P));
m = 1;
for k=P
D = [1 0 0 -0.857 -0.832 -0.812;
0 1 0 0.286 0.555 0.542;
0 0 1 0.429 0 -0.217;
0 0 0 0 0 0.0379;
0 0 0 -0.1286 0 0.1218;
0 0 0 0.0857 0.1664 0.1625;];
E= [0;
k;
0;
0.15.*k;
0;
0.3.*k;];
X(:,m)=D\E;
m = m + 1;
end
Option 2) Do all of the calculation in one fell swoop without a loop. E.g.,
P=(100:100:1000);
D = [1 0 0 -0.857 -0.832 -0.812;
0 1 0 0.286 0.555 0.542;
0 0 1 0.429 0 -0.217;
0 0 0 0 0 0.0379;
0 0 0 -0.1286 0 0.1218;
0 0 0 0.0857 0.1664 0.1625;];
E = zeros(6,numel(P));
E(2,:) = P;
E(4,:) = P*0.15;
E(6,:) = P*0.3;
X=D\E;

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