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(Step-by-Step) The vertical displacement f(t) of a cork bobbing up and down on the ocean's surface may be modelled by the function f(t)=A cos t+B sin t where

Question: The vertical displacement $f(t)$ of a cork bobbing up and down on the ocean's surface may be modelled by the function

\[f(t)=A \cos t+B \sin t\]

where $A>0$ and $B>0$. Use a CAS to find the maximum and minimum values of $f(t)$ in terms of $A$ and $B$.

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(Step-by-Step) The vertical displacement f(t) of a cork bobbing up and down on the ocean's surface may be modelled by the function f(t)=A cos t+B sin t where

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