2. A 4.0 kg mass is attached to a horizontal spring of with a spring constant...

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2. A 4.0 kg mass is attached to a horizontal spring of with a spring constant k of 300 N/m. The mass is pulled 0.20 m to the right and released, after which it undergoes simple harmonic motion. a) Determine the angular frequency and frequency of the mass's vibration. c) Determine the speed of the mass when it reaches the far left point of its vibration. b) Determine the speed of the mass when it reaches its equilibrium position (midpoint of vibration). d) Determine the total energy in the vibrating system. @= f= t V = V = E = e) Using the function: x = A cos (ot) which describes the motion of the mass, determine the time taken for the mass to reach a point that is 10. cm to the left of the midpoint. 2. A 4.0 kg mass is attached to a horizontal spring of with a spring constant k of 300 N/m. The mass is pulled 0.20 m to the right and released, after which it undergoes simple harmonic motion. a) Determine the angular frequency and frequency of the mass's vibration. c) Determine the speed of the mass when it reaches the far left point of its vibration. b) Determine the speed of the mass when it reaches its equilibrium position (midpoint of vibration). d) Determine the total energy in the vibrating system. @= f= t V = V = E = e) Using the function: x = A cos (ot) which describes the motion of the mass, determine the time taken for the mass to reach a point that is 10. cm to the left of the midpoint.

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The image displays a physics problem related to simple harmonic motion SHM and involves the calculation of various properties of a massspring system T... View the full answer