Problem 12: A 2.00-kg block is placed on a frictionless surface. A spring with a force constant of k = 32.00N/m is attached to the block, and the opposite end of the spring is attached to the wall. The spring can be compressed or extended. The equilibrium position is marked as x = 0.00 m. Work is done on the block, pulling it out to x = +0.02 m. The block is released from rest and oscillates between x = +0.02 m and x = -0.02 m. The period of the motion is 1.57 s. Determine the equations of motion of displacement x(t), velocity v(t) and acceleration a(t).

Physics for Scientists and Engineers with Modern Physics
10th Edition
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Publisher:Raymond A. Serway, John W. Jewett
Chapter15: Oscillatory Motion
Section: Chapter Questions
Problem 15P: Review. A 0.250-kg block resting on a frictionless, horizontal surface is attached to a spring whose...
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I need help with the exercise problems from the book "Fundamentals of physics" author Halliday, Resinik.

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Problem 12: A 2.00-kg block is placed on a frictionless surface. A spring with a force constant
of k = 32.00N/m is attached to the block, and the opposite end of the spring is attached to the
wall. The spring can be compressed or extended. The equilibrium position is marked as x =
0.00 m.
Work is done on the block, pulling it out to x = +0.02 m. The block is released from rest and
oscillates between x = +0.02 m and x = -0.02 m. The period of the motion is 1.57 s. Determine
the equations of motion of displacement x(t), velocity v(t) and acceleration a(t).
%3D
Transcribed Image Text:Problem 12: A 2.00-kg block is placed on a frictionless surface. A spring with a force constant of k = 32.00N/m is attached to the block, and the opposite end of the spring is attached to the wall. The spring can be compressed or extended. The equilibrium position is marked as x = 0.00 m. Work is done on the block, pulling it out to x = +0.02 m. The block is released from rest and oscillates between x = +0.02 m and x = -0.02 m. The period of the motion is 1.57 s. Determine the equations of motion of displacement x(t), velocity v(t) and acceleration a(t). %3D
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