A 2.0 kg mass is connected to a spring with a spring constant of 9.0 N/m. The displacement is given by the expression x(t) = (12 cm) sin(ω t). What is the amplitude of the motion?

A 2.00 kg mass is connected to a spring with a spring constant of 6.00 N/m. The displacement is given by the expression x(t) = (12.0 cm) sin(ω t). What is the maximum velocity of the mass?

The position of a 0.30-kg object attached to a spring is described byx = (0.28 m) cos(0.5𝜋t). (Assume t is in seconds.)(a) Find the amplitude of the motion. m(b) Find the spring constant. N/m(c) Find the position of the object at t = 0.34 s. m(d) Find the object's speed at t = 0.34 s. m/s

A 1.00 x 10-2 kg block is resting on a horizontal frictionless surface and is attached to ahorizontal spring whose spring constant is 124 N/m. The block is shoved parallel to the springaxis and is given an initial speed of 8.00 m/s, while the spring is initially unstrained. What isthe amplitude of the resulting simple harmonic motion?

A 2.00 kg mass is connected to a spring with a spring constant of 9.00 N/m. The velocity is given by the expression v(t) = (10.0 cm/s) sin(ω t). What is the maximum acceleration of the mass?

A 1.49 kg ball is attached vertically to a spring with a spring constant of 8.70 N/m. The ball is pulled down from rest and then released. What is the initial amplitude of oscillation if the ball's amplitude of oscillation is decreased to 3.00 cm after 29.0 oscillations and the time constant is 36.3 s? 0.354 m 0.0848 m 0.0106 m 11.8 m