A travelling wave in a stretched string is described by the equation y=Asinn(kx-ωt). The maximum particle velocity is
A wave travels in a medium according to the equation of displacement given by
y=(x,t)=0.03sinπ(2t-0.01x) where y and x are in metres and t in seconds. The wavelength of the wave is
The particles of a medium vibrate about their mean positions whenever a wave travels through that medium. The phase difference between the vibrations of two such particles
With the propagation of a longitudinal wave through a material medium, the quantities transmitted in the propagation direction are
The frequency of the sinusoidal wave would be
y=0.40cos(2000t+0.80x) would be
Which of the following equations represents a wave
The equation of a transverse wave is given by
y=100sinπ(0.04z-2t)
where
y and
z are in
cm ant
t is in seconds. The frequency of the wave in
Hz is
The equation of a plane progressive wave is given by y=0.025sin(100t+0.25x) . The frequency of this wave would be
The equation of a sound wave is y=0.015sin(62.4x+316t)
The wavelength of this wave is
In the given progressive wave equation , what is the maximum velocity of particle Y=0.5sin(10πt-5x)cm
A pulse or a wave train travels along a stretched string and reaches the fixed end of the string. It will be reflected back
The wave equation is y=0.30sin(314t-1.57x) where t, x and y are in second, meter and centimeter respectively. The speed of the wave is
Equation of the progressive wave is given by :y=asinπ(40t-x) where and are in metre and in second. The velocity of the wave is
Progressive wave of sound is represented by y=asin[400πt-πx/6.85] where is in and is in sec. Frequency of the wave will be
Two waves of frequencies 20 Hz and 30 Hz. Travels out from a common point. The phase difference between them after 0.6 sec is
