tim85ruhruniv
- 14
- 0
Hi,
I am trying to guess the solution for this i am sure the solution involves a ln(x) so that i can reduce the order to find the general solution but i just can't seem to find it... any suggestions ??
\[<br /> (c_{o}+xk)y''+ky'=0\]
with ths usual boundary conditions
\[y\left(0\right)=y_{0}\qquad y\left(l\right)=y_{l}\]<br />
c and k are constants and they are related
here is the relation if it is of any additional help...
\[<br /> \frac{c_{l}-c_{o}}{l}=k\]
thanks a lot :)
I am trying to guess the solution for this i am sure the solution involves a ln(x) so that i can reduce the order to find the general solution but i just can't seem to find it... any suggestions ??
\[<br /> (c_{o}+xk)y''+ky'=0\]
with ths usual boundary conditions
\[y\left(0\right)=y_{0}\qquad y\left(l\right)=y_{l}\]<br />
c and k are constants and they are related
here is the relation if it is of any additional help...
\[<br /> \frac{c_{l}-c_{o}}{l}=k\]
thanks a lot :)