Changing varibles in a Matrix to Values

below is the problem I am trying to solve in MatLab. Everything works for computation of these matrix, but once I try to replace the variables with numbers I am receiving errors, or the answers are still in fraction form and pi isn't replaces by the number. Instead it still says cos(2*pi) for example. I would appreciate any help with this. Thanks for your time

syms r E G b h t A Ay Iz Iy alpha theta

LambdaQBt=[cos(alpha),sin(alpha),0;-sin(alpha),cos(alpha),0;0,0,1]

LambdaQB=transpose(LambdaQBt)

HQB=[1,0,0;0,1,0;-r*(1-cos(alpha)),r*sin(alpha),1]

HQBt=transpose(HQB)

TQB=(LambdaQBt*HQB)

fuq=[1/(E*A),0,0;0,1/(G*Ay),0;0,0,1/(E*Iz)]

TQBt=(HQBt*LambdaQB)

Product=(TQBt*fuq*TQB)

fBA=int(Product,alpha,0,theta)

r=3 E=200*10^9 G=77*10^9 b=.1 h=.0866 t=.01 Ay=.0049 Iz=(t*(b^3))/12 Iy=0 A=3*b*t

F=[10000;-5000;10000]

vB=fBA*F

[Sharyn Fallick]

Also for this problem theta is equal to (4*pi)/9

[Stephen Cobeldick]

If the symbolic expression does not contain any symbolic variables without values, then use double to convert a symbolic expression to a numeric value:

double(...)

Note that vB still depends on alpha, so this will not work for the above question, but it might be useful for others who find this thread.

[Steven Lord]

To extend Stephen's answer, if the symbolic expression DOES contain any symbolic variables without values you can use the vpa function to approximate the numeric parts.

syms x
oneThird = sym(1)/3;
y = oneThird*x + x^2
vpa(y)

Answer 1

[Tiasa Ghosh]

I guess the answer vB is still a symbolic expression is due to the fact that you have assigned numerical values to r,E,G,b and so on, after the fBA has already been evaluated as a symbolic expression. So in the last line when you compute fBa*F , the answer is obviously a symbolic expression.

Answer 2

[Christopher Creutzig]

Assigning values to MATLAB variables does not affect symbolic expressions that have variables of the same name inside. Use the subs command instead. Or start with the concrete values instead of symbolic indeterminates.