An object oscillates in the x direction with a position of x(t) = 3cos(2πt), where distance is measured in meters and time is measured in seconds. what is the speed of the object at t=1s?

For this case we have the following position equation:
 x (t) = 3cos (2πt)
 Deriving to obtain the speed we have:
 x '(t) = -3 * 2 * π * sine (2πt)
 Substituting for t = 1 we have:
 x '(1) = -3 * 2 * π * sine (2π (1))
 Rewriting:
 x '(1) = -6πsine (2π)
 x '(1) = -6π (0)
 x '(1) = 0
 
 The speed of the object at t = 1s is:
 x '(1) = 0 m / s

200 miles.45 x 3 (charge per day times days)135$205$ - 135$ = 70$0.35x = 70divide both sides by 0.35200