Macmillan Learning A student sends pulses of a transverse sinusoidal wave to the right, along a string, by whipping it up and down. With the help of a high-speed camera, plots of the displacement y of the wave are produced, as shown. 3 2 Displacement y as a function of position ↑y (m) at time t = 0 Displacement y as a function of time at y(m) position x = 0 210 x(m) -1 1 3 5 6 -2 -3 123 Which wave function best describes the wave? ○ y = (2 m)cos(2лx/(1 m)–2π(6 Hz)t) ○ y = (2 m)cos(2лx/(3 m)–2л(1 Hz)t) y = (2 m)cos(2πx/(6 m)–2π(1 Hz)t) ○ y = (2 m)cos(2πx/(3 m)–2л(2 Hz)t) -1 -2 -3 3210123 t(s) 1 2 3 4 5 6

University Physics Volume 1
18th Edition
ISBN:9781938168277
Author:William Moebs, Samuel J. Ling, Jeff Sanny
Publisher:William Moebs, Samuel J. Ling, Jeff Sanny
Chapter16: Waves
Section: Chapter Questions
Problem 145CP: A pulse moving along the x axis can be modeled as the wave function y(x,t)=4.00me( x+( 2.00m/s )t...
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Macmillan Learning
A student sends pulses of a transverse sinusoidal wave to the right, along a string, by whipping it up and down. With the help of
a high-speed camera, plots of the displacement y of the wave are produced, as shown.
3
2
Displacement y as a function of position
↑y (m)
at time t = 0
Displacement y as a function of time at
y(m)
position x = 0
210
x(m)
-1
1
3
5 6
-2
-3
123
Which wave function best describes the wave?
○ y = (2 m)cos(2лx/(1 m)–2π(6 Hz)t)
○ y = (2 m)cos(2лx/(3 m)–2л(1 Hz)t)
y = (2 m)cos(2πx/(6 m)–2π(1 Hz)t)
○ y = (2 m)cos(2πx/(3 m)–2л(2 Hz)t)
-1
-2
-3
3210123
t(s)
1
2
3
4
5
6
Transcribed Image Text:Macmillan Learning A student sends pulses of a transverse sinusoidal wave to the right, along a string, by whipping it up and down. With the help of a high-speed camera, plots of the displacement y of the wave are produced, as shown. 3 2 Displacement y as a function of position ↑y (m) at time t = 0 Displacement y as a function of time at y(m) position x = 0 210 x(m) -1 1 3 5 6 -2 -3 123 Which wave function best describes the wave? ○ y = (2 m)cos(2лx/(1 m)–2π(6 Hz)t) ○ y = (2 m)cos(2лx/(3 m)–2л(1 Hz)t) y = (2 m)cos(2πx/(6 m)–2π(1 Hz)t) ○ y = (2 m)cos(2πx/(3 m)–2л(2 Hz)t) -1 -2 -3 3210123 t(s) 1 2 3 4 5 6
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