You are standing 2.5 mm directly in front of one of the two loudspeakers shown in the figure. They are 3.0 mm apart and both are playing a 686 HzHz tone in phase. (Figure 1) You may assume that the room is 20∘∘C in this example such that the speed of sound is 343 m/s.Part AWhat is the largest distance from the top speaker at which you would hear a minimum sound intensity?dmax =17.9mPart BIn the previous part, you figured out that the difference in path length between the two speakers must be a multiple of a half wavelength to get destructive interference. A path length difference of exactly half of a wavelength gave you the answer above. What distance will result if the path difference is 1.5 λ?d2 =5.63m Part CWhat distance will result if the path difference is 2.5 λ? d3 = m

Given : Distance from loudspeaker = 2.5 m Distance between loudspeaker = 3.0 m Room temperature =…

You are standing 2.5 mm directly in front of one of the two loudspeakers shown in the figure. They are 3.0 mm apart and both are playing a 686 HzHz tone in phase. (Figure 1) You may assume that the room is 20∘∘C in this example such that the speed of sound is 343 m/s. Part A What is the largest distance from the top speaker at which you would hear a minimum sound intensity? dmax = 17.9 m

You are standing 2.5 mm directly in front of one of the two loudspeakers shown in the figure. They are 3.0 mm apart and both are playing a 686 HzHz tone in phase. (Figure 1) You may assume that the room is 20∘∘C in this example such that the speed of sound is 343 m/s. Part A What is the largest distance from the top speaker at which you would hear a minimum sound intensity? dmax = 17.9 m

Physics for Scientists and Engineers: Foundations and Connections

1st Edition

ISBN:9781133939146

Author:Katz, Debora M.

Publisher:Katz, Debora M.

Chapter35: Diffraction And Interference

Section: Chapter Questions

Problem 26PQ

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Part A

What is the largest distance from the top speaker at which you would hear a minimum sound intensity?

dmax =

17.9

Part B

In the previous part, you figured out that the difference in path length between the two speakers must be a multiple of a half wavelength to get destructive interference. A path length difference of exactly half of a wavelength gave you the answer above. What distance will result if the path difference is 1.5 λ?

d2 =

5.63

Part C

What distance will result if the path difference is 2.5 λ?

d3 =

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