Part 2 A standing wave is given by E = 200 sin( 3.14 x) cos(9.42 t). Two waves E₁ and E₂ can be superimposed to generate this standing wave. a) E₁ = b) E₂= Determine the wave E₁ as per the below: sin( t) x = Determine the wave E2 as per the below: sin( t) c) The wavelength of this wave is 2 m. For x ≥ 0, what is the location of the antinode having the smallest value of x? x- m x +
Part 2 A standing wave is given by E = 200 sin( 3.14 x) cos(9.42 t). Two waves E₁ and E₂ can be superimposed to generate this standing wave. a) E₁ = b) E₂= Determine the wave E₁ as per the below: sin( t) x = Determine the wave E2 as per the below: sin( t) c) The wavelength of this wave is 2 m. For x ≥ 0, what is the location of the antinode having the smallest value of x? x- m x +
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![Part 2
A standing wave is given by E = 200 sin( 3.14 x) cos(9.42 t). Two waves E₁ and E₂ can be
superimposed to generate this standing wave.
a)
E₁ =
b)
E₂=
Determine the wave E₁ as per the below:
sin(
t)
x =
Determine the wave E2 as per the below:
sin(
t)
c)
The wavelength of this wave is 2 m. For x ≥ 0, what is the location of the antinode having
the smallest value of x?
x-
m
x +](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fba084e62-515a-4daf-b48f-95ad470ed7f5%2Fac8f5790-060a-4a83-b4d2-4fab2c28e031%2Fagtfilh_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Part 2
A standing wave is given by E = 200 sin( 3.14 x) cos(9.42 t). Two waves E₁ and E₂ can be
superimposed to generate this standing wave.
a)
E₁ =
b)
E₂=
Determine the wave E₁ as per the below:
sin(
t)
x =
Determine the wave E2 as per the below:
sin(
t)
c)
The wavelength of this wave is 2 m. For x ≥ 0, what is the location of the antinode having
the smallest value of x?
x-
m
x +
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