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A stretched wire vibrates in its fundamental mode at a frequency of 450 Hz. What would...
d stretched wire vibrates in its fundamental mode at a frequency of 481 vibrations/s. What would be the fundamental frequency if the wire were half as long, with twice the diameter and 5.2 times the tension? Answer in units of Hz.
A violin string vibrates with a frequency of 440 Hz in the fundamental mode. With what frequency will the string vibrate if 5 loops are observed? ____________Hz
A wire with mass 60.0 g is stretched so that its ends are tied down at points 96.0 cm apart. The wire vibrates in its fundamental mode with frequency 70.0 Hz and with an amplitude of 0.400 cm at the antinodes. What is the speed of propagation of transverse waves in the wire? Compute the tension in the wire.
A string vibrates at its third-harmonic frequency Review Part A A string vibrates at its third-harmonic frequency. The amplitude at a point 42 cm from one end is half the maximum amplitude How long is the string? Express your answer to two significant figures and include the appropriate units. Value Units Review Part A A metal wire under tension To vibrates at its fundamental frequency For what tension will the third-harmonic frequency be the same as the fundamental frequency at...
A stretched wire has a fundamental frequency νgw. If the wire is cut to 45% of its length and the tension is increased by 20%, what is the ratio of the new fundamental frequency to that of the old?
A stretched wire has a fundamental frequency νgw. If the wire is cut to 80% of its length and the tension is increased by 60%, what is the ratio of the new fundamental frequency to that of the old?
A string vibrates in its fundamental tone at a frequency of 256 Hz. Find the % increase in the tension if the string vibrates at 262 Hz. known equations: Fbeat = F2-F1, v = n((T/u)^1/2)/2L
Problem 2 A stretched wire has a fundamental frequency v, gw If the wire is cut to 65% of its length and the tension is increased by 10%, what is the ratio of the new fundamental frequency to that of the old?
Q. A steel wire with mass 37.0 g and length 7.10 m is stretched tightly between its two endpoints. In its fundamental mode, the wire vibrates at a frequency of 59.0 Hz. When plucked, traveling waves bounce from one end to the other. a) What is the speed of waves propagating along the wire? b) Calculate the tension in the wire. c) A standing wave at the fundamental frequency has an amplitude of 0.340 cm . Calculate the magnitude of...
A steel violin string vibrates at a fundamental frequency of 440 Hz. The length of the string, which is half a wave length of the fundamental mode, is 0.33 m and the mass of the string is 0.36x10-3 kg. The velocity of transverse waves = ______m/s