A compact, dense object with a mass of 3.40 kg is attached to a spring and is able to oscillate horizontally with negligible friction. The object is pulled to a distance of 0.200 m from its equilibrium position, held in place with a force of 25.0 N, and then released from rest. It then oscillates in simple harmonic motion. (The object oscillates along the x-axis, where x = 0 is the equilibrium position.) (a) What is the spring constant (in N/m)? :i W (b) What is the frequency of the oscillations (in Hz)? :in (c) What is the maximum speed of the object (in m/s)? :i m (d) At what position(s) (in m) on the x-axis does the maximum speed occur? (e) What is the maximum acceleration of the object? (Enter the magnitude in m/sz.) :i we (f) At what position(s) (in m) on the x-axis does the maximum acceleration occur? (9) What is the total mechanical energy of the oscillating springobject system (in J)? :11 (h) What is the speed of the object (in m/s) when its position is equal to one-third of the maximum displacement from equilibrium? E m (i) What is the magnitude of the acceleration of the object (in m/sz) when its position is equal to one-third of the maximum displacement from equilibrium? [: m/sz