Nonhomogeneous Linear Equations

The general solution's structure

Undetermined coefficients

Variation of parameters

Resonance and the forced oscillation

The general solution of the nonhomogeneous equation is which sum?

For the forcing g = e^(kt), the undetermined coefficients method guesses which form?

When the forcing's frequency matches the natural frequency, the resonance's signature in the solution is what?

The variation of parameters method handles which forcings?

In the forced damped oscillation, the homogeneous's decaying part and the persistent particular are called what?

At resonance the guess gains a factor of which variable? Answer with one lowercase letter.

Near resonance the alternating amplitude has which two-word name? Answer like answer key.

The variation of parameters divides by which determinant? Answer with one word.

Including damping, the resonant response becomes which instead of unbounded?

The homogeneous's general solution is also called which two-word name? Answer like answer keys.