A plane progressive wave is represented by the equation
$y = 0 .1 \sin (200 πt - \frac{20 πx}{17})$ where y is displacement in m, t in second and x is distance from a fixed origin in meter. The frequency, wavelength and speed of the wave respectively are

Question

Infinity Learn · Accepted Answer

Comparing the given equation with standard equation We get ω$$=2$$$$π$$$$n=200$$π⇒ n $$=$$ $$100$$ Hz $$k=20$$$$π$$$$17$$⇒λ$$=2$$$$π$$$$k=2$$$$π$$$$20$$π$$/17=1.7$$ mand $$v=$$ω$$k=200$$ π$$20$$π$$/17=170$$ $$m/s$$.

A plane progressive wave is represented by the equation
$y = 0 .1 \sin (200 πt - \frac{20 πx}{17})$ where y is displacement in m, t in second and x is distance from a fixed origin in meter. The frequency, wavelength and speed of the wave respectively are

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A plane progressive wave is represented by the equation y=0.1sin200πt−20πx17 where y is displacement in m, t in second and x is distance from a fixed origin in meter. The frequency, wavelength and speed of the wave respectively are

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A plane progressive wave is represented by the equation
$y = 0 .1 \sin (200 πt - \frac{20 πx}{17})$ where y is displacement in m, t in second and x is distance from a fixed origin in meter. The frequency, wavelength and speed of the wave respectively are