When the mass of a simple pendulum is doubled, how does the time t required for one complete oscillation change? * a. Decreases to ½ t b. Decreases to 4t c. Increases to 2t d. Remains the same

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Chapter15: Oscillatory Motion
Section: Chapter Questions
Problem 15.43P: Review. A simple pendulum is 5.00 m long. What is the period of small oscillations for this pendulum...
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A massless, ideals spring projects horizontally from a wall and is connected to a 1 kg mass. The mass is oscillating in one dimension, such that it moves 0.5 from one end of its oscillation to the other. It undergoes ten complete oscillations in 30 s. What is the period of the oscillation? 

When the mass of a simple pendulum is doubled, how does the time t required for one
complete oscillation change? *
a. Decreases to ½ t
b. Decreases to 4t
c. Increases to 2t
d. Remains the same
A transverse wave has the following properties: amplitude = 2 m, frequency = 6 Hz, wave
speed = 5 m/s. The wave is propagating in the +x direction at t=0 and x-0, y=0. What is the
wave function? *
a. y = (2 m) sin [(6 rad/s)t - (5 m^(-1))x]
O b. y = (2 m) sin [(6 rad/s)t – (7.5 m^(-1))x]
O c. y = (2 m) sin [(37.7 rad/s)t – (6 m^(-1))x]
O d. y = (2 m) sin [(37.7 rad/s)t – (7.5 m^(-1))x]
Transcribed Image Text:When the mass of a simple pendulum is doubled, how does the time t required for one complete oscillation change? * a. Decreases to ½ t b. Decreases to 4t c. Increases to 2t d. Remains the same A transverse wave has the following properties: amplitude = 2 m, frequency = 6 Hz, wave speed = 5 m/s. The wave is propagating in the +x direction at t=0 and x-0, y=0. What is the wave function? * a. y = (2 m) sin [(6 rad/s)t - (5 m^(-1))x] O b. y = (2 m) sin [(6 rad/s)t – (7.5 m^(-1))x] O c. y = (2 m) sin [(37.7 rad/s)t – (6 m^(-1))x] O d. y = (2 m) sin [(37.7 rad/s)t – (7.5 m^(-1))x]
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