2) A block of mass 0.07 kg is attached to the end of a vertical spring whose relaxed length is 0.23 m. When the block oscillates up and down in the lab room, it takes 1.29 s to make a round trip.

College Physics
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Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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**Problem 2: Oscillation of a Mass on a Spring**

A block with a mass of 0.07 kg is attached to the end of a vertical spring. The spring's relaxed, or natural, length is 0.23 meters. In an experiment conducted in a laboratory setting, the block is observed to oscillate up and down. The time measured for the block to complete one full cycle, or round trip, of this oscillatory motion is 1.29 seconds.

This problem involves understanding the physics of oscillations, particularly the behavior of mass-spring systems, which is a foundational concept in mechanics. The period of oscillation, spring constant, and harmonic motion principles can be explored through this scenario.
Transcribed Image Text:**Problem 2: Oscillation of a Mass on a Spring** A block with a mass of 0.07 kg is attached to the end of a vertical spring. The spring's relaxed, or natural, length is 0.23 meters. In an experiment conducted in a laboratory setting, the block is observed to oscillate up and down. The time measured for the block to complete one full cycle, or round trip, of this oscillatory motion is 1.29 seconds. This problem involves understanding the physics of oscillations, particularly the behavior of mass-spring systems, which is a foundational concept in mechanics. The period of oscillation, spring constant, and harmonic motion principles can be explored through this scenario.
**(b)** At the bottom of the oscillation, when the momentum is momentarily zero, the length of the spring is 0.80 m. What is the *net* (vector) force acting on the block at this instant?
Transcribed Image Text:**(b)** At the bottom of the oscillation, when the momentum is momentarily zero, the length of the spring is 0.80 m. What is the *net* (vector) force acting on the block at this instant?
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