The figure below shows the x(t) curves for three experiments involving a particular spring-box system oscillating in SHM. (Use only ">" or "=" symbols. Do not include any parentheses around the numbers or symbols.) 2 3 (a) Rank the curves according to the system's angular frequency, greatest first. 1=2=3 (b) Rank the curves according to the spring's potential energy at t = 0, greatest first. 3>2=1 (c) Rank the curves according to the box's kinetic energy att = 0, greatest first. 1>2>3 (d) Rank the curves according to the box's speed at t = 0, greatest first. 1>2>3 (e) Rank the curves according to the box's maximum kinetic energy, greatest first.

Principles of Physics: A Calculus-Based Text
5th Edition
ISBN:9781133104261
Author:Raymond A. Serway, John W. Jewett
Publisher:Raymond A. Serway, John W. Jewett
Chapter12: Oscillatory Motion
Section12.2: Analysis Model: Particle In Simple Harmonic Motion
Problem 12.3QQ: Figure 12.4 shows two curves representing particles undergoing simple harmonic motion. The correct...
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The figure below shows the x(t) curves for three experiments involving a particular spring-box system oscillating in SHM. (Use only ">" or "=" symbols. Do not include any
parentheses around the numbers or symbols.)
3
(a) Rank the curves according to the system's angular frequency, greatest first.
1=2=3
(b) Rank the curves according to the spring's potential energy at t = 0, greatest first.
3>2=1
(c) Rank the curves according to the box's kinetic energy at t = 0, greatest first.
1>2>3
(d) Rank the curves according to the box's speed at t = 0, greatest first.
1>2>3
(e) Rank the curves according to the box's maximum kinetic energy, greatest first.
1>3>2
Transcribed Image Text:The figure below shows the x(t) curves for three experiments involving a particular spring-box system oscillating in SHM. (Use only ">" or "=" symbols. Do not include any parentheses around the numbers or symbols.) 3 (a) Rank the curves according to the system's angular frequency, greatest first. 1=2=3 (b) Rank the curves according to the spring's potential energy at t = 0, greatest first. 3>2=1 (c) Rank the curves according to the box's kinetic energy at t = 0, greatest first. 1>2>3 (d) Rank the curves according to the box's speed at t = 0, greatest first. 1>2>3 (e) Rank the curves according to the box's maximum kinetic energy, greatest first. 1>3>2
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