What is the phase difference between two simple harmonic motions represented by `x_(1)=A"sin"(omegat+(pi)/(6))` and `x_(2)=A "cos"omegat`?

What is the phase difference between two simple harmonic motions represented by x_(1)=Asin(omegax+(pi)/(6)) and x_(2)=Acos(omegax) ?

What is the phase difference between two simple harmonic motions represented by X_(1)=Asin[omegat+(pi)/(3)]andX_(2)=Acosomegat ?

The epoch of a simple harmonic motion represented by x = sqrt(3)sin omegat + cos omega t m is

Two particles are executing identical simple harmonic motions described by the equations x_1=acos(omegat+(pi)/(6)) and x_2=acos(omegat+(pi)/(3)) . The minimum interval of time between the particles crossing the respective mean positions is (pi)/(2omega)

Two particles are executing identical simple harmonic motions described by the equations x_1=acos(omegat+((pi)/(6))) and x_2=acos(omegat+(pi)/(3) ). The minimum interval of time between the particles crossing the respective mean positions is (pi)/(2omega)

Find the displacement equation of the simple harmonic motion obtained by conbining the motions. x_(1)=2 "sin "omegat,x_(2)=4 "sin "(omegat+(pi)/(6)) and x_(3)=6 "sin" (omegat+(pi)/(3))

Find the displacement equation of the simple harmonic motion obtained by conbining the motions. x_(1)=2 "sin "omegat,x_(2)=4 "sin "(omegat+(pi)/(6)) and x_(3)=6 "sin" (omegat+(pi)/(3))