A body oscillates with SHM, accroding to the equation, `x=(5.0m)cos[(2pirads^(-1))t+pi//4]`
At `t=1.5s`, calculate the `(a)` diplacement `(b)` speed and `(c)` acceleration of the body.

A body oscillates with SHM, accroding to the equation, x=(5.0m)cos[(2pi t+pi//4] At t=1.5s , calculate the (a) diplacement (b) speed and (c) acceleration of the body.

A body oscillates with S.H.M. according to the equation x(t) = (10 m) cos [(2pit + (pi)/(8))] Calculate displacement and velocity at t = 1 s.

A body osicllates with SHM according to the equation x=6cos(2pit+(pi)/(4)) . Its instantaneous displacement at t = 1 sec is

A body oscillates with SHM according to the equation (in SHM unit ), x=5"cos"(2pit+(pi)/(4)) . Its instantaneous displacement at t=1 s is

A body oscillates with SHM according to the equation x(t)=5cos(2pit+pi//4) where t is in second and x in metres. Calculate (a) displacement at t=0 (b) time period (c) initial velocity

A particle osciallates with SHM according to the equation x= (2.5 m ) cos [ ( 2pi t ) + (pi)/(4)] . Its speed at t = 1.5 s is

A particle oscillates with S.H.M. according to the equation x = 10 cos ( 2pit + (pi)/(4)) . Its acceleration at t = 1.5 s is

A particle executing SHM according to the equation x=5cos(2pit+(pi)/(4)) in SI units. The displacement and acceleration of the particle at t=1.5 s is

A string oscillates according to the equation y' = (0.50 cm) sin [((pi)/(3)cm^(-1))x] cos [(40 pi s^(-1))t] . What are the (a) amplitude and (b) speed of the two waves (identical except for direction of travel) whose superposition gives the oscillation? (c) what ist eht distance between nodes? (d) What is the transverse speed of particle of the string at the position x = 1.5 cm when t = (9)/(8)s ?

A body is executing SHM according to the equation : y = 14 sin( 100 pi t + (pi/6)) cm. Find its maximum acceleration.