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(Solved): Suppose that the equation of motion for a particle (where \( s \) is in meters and \( t \) in secon ...




Suppose that the equation of motion for a particle (where \( s \) is in meters and \( t \) in seconds) is
\[
y=\sin (2 \pi t)
Suppose that the equation of motion for a particle (where \( s \) is in meters and \( t \) in seconds) is \[ y=\sin (2 \pi t) \] (a) Find the velociry and acceleration as functions of \( t \). Velocity at time \( t= \) Acceleration at time \( t= \) (b) Find the acceleration after 1 second. Acceleration after 1 second: (c) Find the acceleration (in absolute value) at the instant when the velocity is 0 . Acceleration:


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Solution:- We have s=sin?(2?t) a) Since we k
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