The maximum speed and accelerastion of a pasrticle executing simple harmonic motion are 10 cm s^-1 and 50 cms^-2. Findthe position s of the particle when the speed is 8cms^-1.

The maximum speed and acceleration of a particle executing simple harmonic motion are 10 cm s^-1 and 50 cms^-2. Find the position of the particle when the speed is 8cms^-1.

The maximum speed and acceleration of a particle executing simple harmonic motion are 10 cm s^-1 and 50 cms^-2. Find the position of the particle when the speed is 8cms^-1.

(a) A particle executes simple harmonnic motion with an amplitude of 10cm . At what distance from the mean position are the kinetic and potential energies equal? (b) The maximum speed and acceleration of a particle executing simple harmonic motion are 10m//s and 50cm//s . Find the position(s) of the particle when the speed is 8cm//s .

A particle executing simple harmonic motion with an amplitude 5 cm and a time period 0.2 s. the velocity and acceleration of the particle when the displacement is 5 cm is

A particle executing simple harmonic motion with an amplitude 5 cm and a time period 0.2 s. the velocity and acceleration of the particle when the displacement is 5 cm is

If the maximum speed and acceleration of a particle executing SHM is 20 cm//s and 100pi cm//s^2 , find the time period od oscillation.

The maximum velocity and maximum acceleration of a particle executing SHM are 20 cm s^(-1) and 100 cm s^(-2) . The displacement of the particle from the mean position when its speed is 10 cm s^(-1) is

The position velocity and acceleration of a particle executing simple harmonic motion are found to have magnitudes 2cm, 1ms^-1 and 10ms^-2 at a certain instant. Find the amplitude and the time period of the motion.

The position velocity and acceleration of a particle executing simple harmonic motion are found to have magnitudes 2cm, 1ms^-1 and 10ms^-2 at a certain instant. Find the amplitude and the time period of the motion.

The position and velocity of a particle executing simple harmonic motion at t = 0 are given by 3 cm and 8 cm s^(-1) respectively . If the angular frequency of the particle is 2 "rad s" ^(-1) , then the amplitude of oscillation (in cm) is