The maximum displacement of a vibrating object in a medium from its mean position

The displacement of a particle ( in meter ) from its mean position is given by the equation y = 0.2 ( cos^(2) "" (pi t)/( 2) - sin^(2) "" ( pi t )/( 2)) , The motion of the above particle is

A block is suspended by an ideal spring of force constant force F and if maximum displacement of block from its initial mean position of rest is x_(0) then

The maximum displacement of the constituents of the medium from their equilibrium positions is called

When a sound wave of frequency 300 Hz passes through a medium the maximum displacement of a particle of the medium is 0.1 cm . The maximum velocity of the particle is equal to

The displacement of a particle of mass 3g executing simple harmonic motion is given by x =3sin(0.2t) in SI units. The kinetic energy of the particle at a point which is at a displacement equal to 1/3 of its amplitude from its mean position is

A string of length 50 cm is vibrating with a fundamental frequency of 400 Hz in horizontal position. In the fundamental mode the maximum displacement at the middle is 2 cm from equilibrium position and the tension in the string is 10 N . Determine the maximum value of the vertical component of force on the end supporting.

If a graph is plotted between velocity (v) and displacement (y) of a particle executing SHM from mean position, then the nature of the graph is

A steel wire can withstand a load up to 2940N . A load of 150 kg is suspended from a rigid support. The maximum angle through which the wire can be displaced from the mean position, so that the wire does not break when the load pass through the position of equilibrium, is

How does the sound produced by a vibrating object in a medium reach your ear ?

In the previous problem, the displacement of the particle from the mean position corresponding to the instant mentioned is