Question: A particle moves in a two-dimensional orbit defined by (a) Find the tangential acceleration at and normal acceleration an as a function of time where

A particle moves in a two-dimensional orbit defined by

(a) Find the tangential acceleration at and normal acceleration an as a function of time where the tangential and normal components are taken with respect to the velocity.
(b) Determine at what times in the orbit an has a maximum.

A(2at – sin at) s at) x(t) %3D y(1) = A(1 - c

A(2at sin at) s at) x(t) %3D y(1) = A(1 - c

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Write the velocity as vt vtTf It follows that dv dv dt dt at a xtyt dT dt Tv aTaN where N is t... View full answer

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