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2 cards from this section. Quick, good the night before a test.
What is the primary difference between homogeneous and non-homogeneous differential equations?
Think about the presence or absence of external forces.
Define the term 'forcing function' in the context of differential equations.
It's what pushes the system away from its natural response.
What do non-homogeneous differential equations primarily model?
Think about how forces change the system's behavior.
True or False: The method of undetermined coefficients can be applied to all types of forcing functions.
Remember the limits of P.E.T.
Solve the non-homogeneous differential equation: y'' + 3y' + 2y = e^x.
Start with characteristics before tackling the PI.
Using the method of variation of parameters, solve: y'' + y = sin(2x).
Split the problem into manageable parts!
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