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If x=-cost+3sint, what is the amplitude and phase of the oscillation?
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\[-\cos t + 3 \sin t = -r (\cos t \cos \theta - \sin t \sin \theta) \] say, then we can solve for amplitude \[r\] and phase \[ \theta \] \[r = \sqrt{10}, \theta = \arctan{3}\] \[x = -r\sqrt{10} \cos (t + \arctan 3)\]
\[-\cos t + 3 \sin t = -r (\cos t \cos \theta - \sin t \sin \theta) \] say, then we can solve for amplitude \[r\] and phase \[ \theta \] \[r = \sqrt{10}, \theta = \arctan{3}\] \[x = -r\sqrt{10} \cos (t + \arctan 3)\]
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