If the velocity of a wave is 360 m/s and frequency 500 hz then find the path difference corresponding to 60
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Solution:
Given,
The path difference corresponding = angle = 60°
Velocity of light, u = 360 m/s
Frequency of the wave, v = 500 Hz
So,
Wavelength of wave = u / v = 360 / 500 = 0.72 m
Distance between two points,
∆x = Wavelength / 2π × 60°
Therefore, ∆x = 0.72/2π × π/3 = 0.12 m
Thus, the path difference corresponding to 60° is 0.12 m.
Given,
The path difference corresponding = angle = 60°
Velocity of light, u = 360 m/s
Frequency of the wave, v = 500 Hz
So,
Wavelength of wave = u / v = 360 / 500 = 0.72 m
Distance between two points,
∆x = Wavelength / 2π × 60°
Therefore, ∆x = 0.72/2π × π/3 = 0.12 m
Thus, the path difference corresponding to 60° is 0.12 m.
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