[填空题]
A 2.00-kg pumpkin oscillates from a vertically hanging , n4pfjye2i4lpl:4edd*(nb qlight spring onhp7/x+8g mk pkhm - lp8sfk*4uqmg9v3ce every 0.65k8k lmgs-k xv8 qfphp /9 +pmh*u4gm37 s.
(a) Write down the equation giving the pumpkin’s position y (+ upward) as a function of time t, assuming it started by being compressed 18 cm from the equilibrium position (where ), and released. y = ( m)cos($\frac{2\pi t}{0.65s}$)
(b) How long will it take to get to the equilibrium position for the first time? s
(c) What will be the pumpkin’s maximum speed? m/s
(d) What will be its maximum acceleration, and where will that first be attained? $m/s^2 $