block. The oscillator can be adjusted to form different patterns of standing waves in the string. The students adjust the oscillator so that it makes the standing wave that is shown in the figure. 2.4 m- Oscillator The oscillator currently vibrates at a frequency of 25.0 Hertz, producing a standing wave pattern in a 2.4 meter long string, as shown in the figure above. The fundamental frequency for a standing wave in this current string system is 4.17 Hertz. (22) What is the current wave velocity of the transverse waves produced by the harmonic oscillator? 3.34 m/s The frequency is then increased to 29.2 Hertz, while the force of tension remains constant. (23) What is the new approximate wavelength of the transverse wave formed? It is now determined the linear mass density of the string is 0.0075 kilograms per meter. (24) – (25) Now, the frequency is returned to 25.0 Hertz, and the force of tension on the string is increased to 12.0 Newtons. Draw the standing wave which forms.
block. The oscillator can be adjusted to form different patterns of standing waves in the string. The students adjust the oscillator so that it makes the standing wave that is shown in the figure. 2.4 m- Oscillator The oscillator currently vibrates at a frequency of 25.0 Hertz, producing a standing wave pattern in a 2.4 meter long string, as shown in the figure above. The fundamental frequency for a standing wave in this current string system is 4.17 Hertz. (22) What is the current wave velocity of the transverse waves produced by the harmonic oscillator? 3.34 m/s The frequency is then increased to 29.2 Hertz, while the force of tension remains constant. (23) What is the new approximate wavelength of the transverse wave formed? It is now determined the linear mass density of the string is 0.0075 kilograms per meter. (24) – (25) Now, the frequency is returned to 25.0 Hertz, and the force of tension on the string is increased to 12.0 Newtons. Draw the standing wave which forms.
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
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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Transcribed Image Text:Use the below information to answer Questions 22 – 25.
One end of a string is attached to an oscillator, and the other end passes over a pulley and is connected to a hanging
block. The oscillator can be adjusted to form different patterns of standing waves in the string. The students adjust
the oscillator so that it makes the standing wave that is shown in the figure.
- 2.4 m
Oscillator
The oscillator currently vibrates at a frequency of 25.0 Hertz, producing a standing wave pattern in a 2.4 meter long
string, as shown in the figure above. The fundamental frequency for a standing wave in this current string system is
4.17 Hertz.
(22) What is the current wave velocity of the transverse waves produced by the harmonic oscillator?
3.34 m's
The frequency is then increased to 29.2 Hertz, while the force of tension remains constant.
(23) What is the new approximate wavelength of the transverse wave formed?
It is now determined the linear mass density of the string is 0.0075 kilograms per meter.
(24) – (25) Now, the frequency is returned to 25.0 Hertz, and the force of tension on the string is increased to 12.0
Newtons. Draw the standing wave which forms.
•Ensure proper and appropriate positioning of nodes and antinodes within the transverse standing wave formed
•Indicate the current harmonic of the wave generated
•Indicate the wave speed of the standing wave generated
•Indicate the wavelength of the standing wave generated
0.2
0.4
0.6
0.8
1.0
1.2
1.4
1.6
1.8
2.0
2.2
0.0
2.4 (m)
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