Write down the solution u(t, ) to the initial value problem (a) A non-resonant forcing function at
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(a) A non-resonant forcing function at frequency η ‰ ω
(b) A resonant forcing function at frequency η = ω.
(c) Show that, as η †’ ω, the limit of the non- resonant solution equals the resonant solution. Conclude that the solution u(t, η) depends continuously on the frequency η even though its mathematical formula changes significantly at resonance.
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