22. a2? +Bz2 represents which physical quantity associated with a SHO: a) Energy b) Momentum c) Frequency d) Spring constan d²e 23. The quantity I has dimensions of: a) Force b) Inertia c) Energy d) Torque dt2 24. In most cases Fa = bv represents which force acting on a harmonic oscillator: a) Spring force b) Damping force c) Gravity d) Tension

22. a2? +Bz2 represents which physical quantity associated with a SHO: a) Energy b) Momentum c) Frequency d) Spring constan d²e 23. The quantity I has dimensions of: a) Force b) Inertia c) Energy d) Torque dt2 24. In most cases Fa = bv represents which force acting on a harmonic oscillator: a) Spring force b) Damping force c) Gravity d) Tension

Name: az? +Bz? represents which physical quantity associated with a SHO:22.
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Description: az? +Bz? represents which physical quantity associated with a SHO:22.a)Energyb)Momentumc) Frequencyd)Spring constant23. The quantity I :has dimensions of: a) Force b) Inertiac) Energyd) Torquedt²24. In most cases Fa = bv represents which force actin

College Physics

10th Edition

ISBN:9781285737027

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter14: Sound

Section: Chapter Questions

Problem 53P: A cars 30.0-kg front tire is suspended by a spring with spring constant k = 1.00 105 N/m. At what...

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A mass of 0.790 kilograms is attached to a spring and lowered into a resting position, causing the spring to stretch 36 centimeters. The mass is then lifted back up to where the spring is just slack (unstretched) and released. a. What is the frequency of its oscillation? Include units in your answer. b. Using the release height as the reference point, where is the mass after 3.50 seconds? Include units in your answer. More information. Hints: Write an equation for the position of the mass as a function of time. For the phase constant, consider shifting the sine graph left or right a certain amount.
A mass of 0.790 kilograms is attached to a spring and lowered into a resting position, causing the spring to stretch 36 centimeters. The mass is then lifted back up to where the spring is just slack (unstretched) and released. a. What is the frequency of its oscillation? Include units in your answer. b. Using the release height as the reference point, where is the mass after 3.50 seconds? Include units in your answer. More information. Hints: Write an equation for the position of the mass as a function of time. For the phase constant, consider shifting the sine graph left or right a certain amount. PLEASE ANSWER IN HANDWRITING THANKS!!!!
Christian Huygens (1629–1695), the greatest clockmaker in history, suggested that an international unit of length could be defined as the length of a simple pendulum having a period of exactly 1 s. How much shorter would our length unit be if his suggestion had been followed? Calculate as exactly as possible, supposing that Huygens lived in your city. And then could you show your design blueprint? What if Huygens had been born on another planet? What would the value for g have to be on that planet such that the meter based on Huygens’s pendulum would have the same value as our meter?
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