How to solve the boundary value problem for this system of ODEs. I used solve DE Interactivly but that failed to get me an answer.

 

ODEs:=4/5*F(x)*T(x)'-1/5*F(x)'*T(x)=T(x)'',  3/5*F(x)'^2-4/5*F(x)*F(x)''=-F(x)'''+T(x)

BCs:=F(0)=0. F'(0)=0, F'(10)=0, T(10)=0, T'(0)=-1

 

Thanks in advance,

 

 

If I have this dependant variables u which depend on (x & y)  if I want to differentiate u with respect to x I have to write diff(u(x,y),x).

Now how to tell maple in on time that every u is a function of (x & y), hence I need to write just diff(u,x).

 

With many thanks in advance

Hi everyone, I am trying to understand how to use Maple to generate a C code. I started with the help and I read it several times but still I think I didn't get it all. The function I am working with is, with(CodeGeneration); A = proc (k) local mysum; declare = [mysum::numeric, k::integer]; for k from 1 by 1 to 10 do mysum := 1+2*k end do; end proc: C(A) But the result I am getting is [C, Fortran, IntermediateCode, Java, LanguageDefinition, Matlab, Names, Save, Translate, VisualBasic] cg0 = A; Without any generated code. So if anyone could suggest anything I will be appreciating.