. A. A standing wave has a frequency of 324 HZ. It is vibrating in 4 sections.Calculate the velocity of the wave if the length is 3 metres. L=n /2B. If the length of the string was shortened to 2 metres, determine the period of thewave?Determine the fundamental frequency (n=1) for both lengths of string.

A) The distance travelled in 4 sections is 4λ. Calculate the velocity of the wave.

. A. A standing wave has a frequency of 324 HZ. It is vibrating in 4 sections. Calculate the velocity of the wave if the length is 3 metres. L=n N2 • B. If the length of the string was shortened to 2 metres, determine the period of the wave? Determine the fundamental frequency (n=1) for both lengths of string.

. A. A standing wave has a frequency of 324 HZ. It is vibrating in 4 sections. Calculate the velocity of the wave if the length is 3 metres. L=n N2 • B. If the length of the string was shortened to 2 metres, determine the period of the wave? Determine the fundamental frequency (n=1) for both lengths of string.

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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Concept explainers

Stretched string

A stretched string is a wire which is made up of any metal that must have a larger length compared to its thickness. The ends of the wire are fixed, and when they oscillate or are plucked, it produces two reflected transverse waves of the same frequency and same amplitude. The waves or pulses are traveling in alternate directions and superimpose with one another. This waveform is named standing or stationary waves.

Question

. A. A standing wave has a frequency of 324 HZ. It is vibrating in 4 sections.
Calculate the velocity of the wave if the length is 3 metres. L=n /2
B. If the length of the string was shortened to 2 metres, determine the period of the
wave?
Determine the fundamental frequency (n=1) for both lengths of string.

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