The angular frequency of motion whose equation is
`4(d^(2)y)/(dt^(2))+9y=0` is `(y="displacement and " t="time")`

The motion of a particle is described by 9(d^(2)x)/(dt^(2))+25x=80 where x is displacement and t is time. Angular frequency of small oscillations of the particle

For a particle performing SHM , equation of motion is given as (d^(2))/(dt^(2)) + 9x = 0 . Find the time period

Solve the following second order equation (d^2y)/dt^2=e^(2t)+e^(-t)

Find the roots of the equation 2y ^(2) - 9y + 9 = 0.

If y is displacement and t is time, unit of (d^(2)y)/(dt^(2)) will be

If y is displacement and t is time, unit of (d^(2)y)/(dt^(2)) will be

Verify that y=4sin3x is a solution of the differential equation (d^(2)y)/(dx^(2))+9y=0

The equation of motion of a particle executing SHM is 3(d^(2)x)/(dt^(2))=27x=0 , what will be the angular frequency of the SHM?

The equation of SHM of a particle is (d^(2)y)/(dt^(2))+ky=0 , where k is a positive constant. The time period of motion is given by……………..