- #1
josephcollins
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Can anyone offer some advice on this problem:
Obtain a general solution for the second order differential equation:
(d^2x/dx^2) - (dx/dt) - 2x = 10sint
I obtained the general solution and now need to determine the "solution which remains finite as t tends to infinity for which x=4 at t=0. Could anyone suggest how I may approach this
My general solution was:
G(x)= Ae^2x + Be^-x + cost - 3sint
Thanks for any help,
Joe
Obtain a general solution for the second order differential equation:
(d^2x/dx^2) - (dx/dt) - 2x = 10sint
I obtained the general solution and now need to determine the "solution which remains finite as t tends to infinity for which x=4 at t=0. Could anyone suggest how I may approach this
My general solution was:
G(x)= Ae^2x + Be^-x + cost - 3sint
Thanks for any help,
Joe