A generator at one end of a very long string creates a wave given by y = (6.48 cm) cos[(7/2)(4.79 m1x + 5.96 st)] and a generator at the other end creates the wave y = (6.48 cm) cos[(T/2)(4.79 m-1x - 5.96 s1t)] Calculate the (a) frequency, (b) wavelength, and (c) speed of each wave. F smallest (e) second smallest and (€) third smallest valu of v2 For y >0

College Physics
11th Edition
ISBN:9781305952300
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Chapter1: Units, Trigonometry. And Vectors
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A generator at one end of a very long string creates a wave given by
y = (6.48 cm) cos[(7/2)(4.79 m1x + 5.96 s1t)]
and a generator at the other end creates the wave
y = (6.48 cm) cos[(T/2)(4.79 m-1x - 5.96 s1t)]
Calculate the (a) frequency, (b) wavelength, and (c) speed of each wave. For x > 0, what is the location of the node having the (d)
smallest, (e) second smallest, and (f) third smallest value of x? For x 2 0, what is the location of the antinode having the (g) smallest,
(h) second smallest, and (i) third smallest value of x?
(a) Number T.8875
UnitsT Hz
(b) NumberT1.0869
Units
(c) Number
Units m/s
9646
Units
(d) Number
.2717
Units
(e) Number
.8152
(f) NumberT1.3586
Units
(g) NumberTo
Units'T This answer has no units
(h) Number
Units
m
.5434
(i) Number T1.0869
Units
m
Transcribed Image Text:A generator at one end of a very long string creates a wave given by y = (6.48 cm) cos[(7/2)(4.79 m1x + 5.96 s1t)] and a generator at the other end creates the wave y = (6.48 cm) cos[(T/2)(4.79 m-1x - 5.96 s1t)] Calculate the (a) frequency, (b) wavelength, and (c) speed of each wave. For x > 0, what is the location of the node having the (d) smallest, (e) second smallest, and (f) third smallest value of x? For x 2 0, what is the location of the antinode having the (g) smallest, (h) second smallest, and (i) third smallest value of x? (a) Number T.8875 UnitsT Hz (b) NumberT1.0869 Units (c) Number Units m/s 9646 Units (d) Number .2717 Units (e) Number .8152 (f) NumberT1.3586 Units (g) NumberTo Units'T This answer has no units (h) Number Units m .5434 (i) Number T1.0869 Units m
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