Error : Inner matrix dimensions must agree When computing the three dimensional integral.
The code is as follows:
m1 = 20;
v1 = 60;
m2 = 20;
v2 = 60;
m3 = 20;
v3 = 60;
cov = [ 60,0,0;
0,60,0;
0,0,60]
cov1=inv(cov)
f = @(z,y,x) exp( ([(x-m1),(y-m2),(z-m3)]*(cov1)*[(x-m1);(y-m2);(z-m3)])./(-2) )
P1 = triplequad(f,0,1000,0,1000,0,1000);
I am eager to getting the solution.... Anyone has any comments? I would appreciate !!!!!
The code is as follows:
m1 = 20;
v1 = 60;
m2 = 20;
v2 = 60;
m3 = 20;
v3 = 60;
cov = [ 60,0,0;
0,60,0;
0,0,60]
cov1=inv(cov)
f = @(z,y,x) exp( ([(x-m1),(y-m2),(z-m3)]*(cov1)*[(x-m1);(y-m2);(z-m3)])./(-2) )
P1 = triplequad(f,0,1000,0,1000,0,1000);
I am eager to getting the solution.... Anyone has any comments? I would appreciate !!!!!