Evaluete `int_0^t A sin omega t dt` where A and `omega` are conatants.

Evaluate int^t _0 A sin omega dt where A and omega are constants.

The displacement of an oscillator is given by x=a sin omega t+b cos omega t where a, b and omega , are constant. Then -

A particle moves such that its momentum vector vecp(t) = cos omega t hati + sin omega t hatj where omega is a constant and t is time. Then which of the following statements is true for the velocity vec v(t) and acceleration veca (t) of the particle :

A particle moves such that its momentum vector vecp(t) = cos omega t hati + sin omega t hatj where omega is a constant and t is time. Then which of the following statements is true for the velocity vec v(t) and acceleration veca (t) of the particle :

A point moves in the plane xy according to the law x = alpha sin omega t, y = alpha(1 - cos omega t) , where alpha and omega are positive constant and t is time. Find the distance traversed by point in time t_(0) .

If dispolacement x at time t is x=a cos omega t -b sin omegat , where omega is a constant, then: acceleration=

Y=5sin(3 omega t+phi) where omega and phi are constant.Finf (dy)/(dx)

int_(0)^(2 pi)[sin t]dt

If x = R sin omega t + R omega t and y = R cos(omega t) + R (where omega and R are constants), what are x and y components of acceleration when y is minimum ?