Hi HallsofIvy,
Thanks for taking the time to help me!
Just to make sure that I got this right: Can you say that the specific solution vector is the "Pseudo-Origin" of the non-homogeneous equation' solution space, in the same way the 0 vector is the origin of the homogeneous equation's solution...
Hello everyone!
I'm glad to become a part of Physics Forums. I will be attending college this fall as an Engineering Physics major. I'm hoping that I would learn lots from everyone on here, and perhaps help a few along the way!
Thanks!
Hello,
I noticed that the solution of a homogeneous linear second order DE can be interpreted as the kernel of a linear transformation.
It can also be easily shown that the general solution, Ygeneral, of a nonhomogenous DE is given by:
Ygeneral = Yhomogeneous + Yparticular
My question: Is it...