ODE Help
Ive been given a question:
Consider the initial value problem (3+t)x''(t)+(2+t)x'(t)-x(t)=(3+t)^2 subject to x(0)=0 and x'(0)=1. Determine the complementary function for the homogeneous equation which satisfies the given
initial conditions.
I know how to find the complementary function on any other problems but this one i cant quite grasp.
Any help will be appreciated.
Consider the initial value problem (3+t)x''(t)+(2+t)x'(t)-x(t)=(3+t)^2 subject to x(0)=0 and x'(0)=1. Determine the complementary function for the homogeneous equation which satisfies the given
initial conditions.
I know how to find the complementary function on any other problems but this one i cant quite grasp.
Any help will be appreciated.
(edited 7 years ago)
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