Check the correctness of the equation : `y = a "sin" (omega t + phi)`, where y = displacement , a = amplitude , `omega` = angular frequency and `phi` is an angle .

Check the correctness of the formula using dimensions: x=a sin (omegat +phi), x - displacement, alpha - amplitude, omega angular velocity phi is an angle and it has no dimensions.

If the equation of SHM is y = a sin (4pit + phi) , how much is it frequency?

The equation of an SHM is x=8 sin omega t + 15 cos omega t , where x is displacement and t is time . The amplitude will be

The displacement of a represnted by the equation y = sin^(2) omega t the motion is

if the displacement of the particle at an instant is given by y = r sin (omega t - theta) where r is amplitude of oscillation. omega is the angular velocity and -theta is the initial phase of the particle, then find the particle velocity and particle acceleration.

In the expression y = a sin (omega t + theta ) , y is the displacement and t is the time . Write the dimension of a , omega and theta .

In the expression y = a sin (omega t + theta ) , y is the displacement and t is the time . Write the dimension of a , omega and theta .

In the relation ( dy)/( dt) = 2 omega sin ( omega t + phi_(0)) , the dimensional formula for omega t + phi_(0) is

In the relation ( dy)/( dt) = 2 omega sin ( omega t + phi_(0)) , the dimensional formula for omega t + phi_(0) is