Show that any linear combination of (sin omega t) and (cos omega t) such that (x(t)=A_{1} cos
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Show that any linear combination of \(\sin \omega t\) and \(\cos \omega t\) such that \(x(t)=A_{1} \cos \omega t+A_{2}\) \(\sin \omega t\left(A_{1}, A_{2}=\right.\) constants) represents a simple harmonic motion.
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To show that any linear combination of sin omega t and cos omega t such that xt A1 cos omega t A2 sin omega t where A1 and A2 are constants represents ...View the full answer
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