A particle executes simple harmonic motion according to the equation. `x=5sin((2π)/3 t)` write an expression for velocity and acceleration of the above particle.

A particle executes simple harmonic motion according to the equation x=5sin((2π)/3t) Find the period of the oscillation

A particle executes simple harmonic motion according to the equation x=5sin((2π)/3t) what is the minimum time required for the particle to move between two points 2.5 cm on either side of the mean position?

A simple harmonic motion is represented as x=A cos omegat . Obtain the expression for velocity and acceleration of the object and hence prove that acceleration is directly proportional to the displacement.

A particle executes a simple harmonic motion with a frequency f. What is the frequency with which its kinetic energy oscillates?

The motion represented by the equation y(t)=A cos(omegat+phi) is called simple harmonic motion (SHM). The displacement of y (in cm) of an oscillating particle varies with time t (in sec) according to the equation. y=2cos(0.5pit+pi/3) . Find the amplitude and period of the particle.

A student was asked to write the equation for displacement at any instant in a simple harmonic motion of amplitude'a'. He wrote the equation as y= asin((2π upsilon t)/k) Where 'v' is the velocity at instant 't'. For the equation to be dimensionally correct. what should be the dimensions of k?