A wave travlling along a string described by. Y = 0.005 sin(80x -3t) in which the numerical const are in si units. Calculate a. Amplitude, b the wavelength, c the time period and frequency of the wave
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The equation of a plane progressive wave is given as,
Y = A sin (ωt - kx) ............(1)
Given:
Y=10 sin 2π(t - 0.005x)
Y=10 sin (2πt - 0.005 x 2πx) ............(2)
Comparing eq (1) and (2),
Amplitude A = 10 m
ω = 2π rad s-1
k = 2π x 0.005 = 0.01π m-1
λ = 2π/k
= 2π/(2π x 0.005)
= 1/0.005
= 200 m
Frequency = ω/2π ( T = 2π/ω → frequency = 1/T = ω/2π)
= 2π/2π
= 1 Hz
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Answer:
amplitude= 0.005
k = 80
Ohmega = 3
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