If `y=2sin(omegat+phi)` where `omega` and `phi` constants then `(dy)/(dt)` will be

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

y=Asin omegat where A and omega are constants. Find (d^(2)y)/(dt^(2)) .

y=Asin omegat where A and omega are constants. Find (d^(2)y)/(dt^(2)) .

y(xt)=asin(kx-omegat+phi) represents a

y(xt)=asin(kx-omegat+phi) represents a

The displacement in simple harmonic motion can be represented as x(t)=Acos(omegat + phi) ,where phi is the phase constant. Define A in the equation.

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

The effects are produced at a given point in space by two wave decribed by the equations y_(1) = y_(m) sin omegat and y_(2) = y_(m) sin (omegat + phi) where y_(m) is the same for both the waves and phi is a phase angle. Tick the incorrect statement among the following.

If theta+phi=(pi)/(2) where theta and phi are positive then (sin theta+sin phi)sin((pi)/(4)) is always less than

Evaluate where A and omega are constants. int^t_0 A sin omega dt