A piece of wood of mass m is floating erect in a liquid whose density is `rho` . If it is slightly pressed down and released, then executes simple harmonic motion. Show that its time period of oscillation is `T=2pisqrt((m)/(Arhog))`

A cubical wood piece of mass 13.5 gm and volume 0.0027 m^3 float in water. It is depressed and released, then it executes simple harmonic motion. Calculate the period of oscillation ?

A solid cube of side a and density rho_(0) floats on the surface of a liquid of density rho . If the cube is slightly pushed downward, then it oscillates simple harmonically with a period of

A solid cube of side a and density rho_(0) floats on the surface of a liquid of density rho . If the cube is slightly pushed downward, then it oscillates simple harmonically with a period of

A body of mass m attached to one end of an ideal spring of force constant k is executing simple harmonic motion. Establish that the time - period of oscillation is T=2pisqrt(m//k) .

A solid sphere of radius R is floating in a liquid of density sigma with half of its volume submerged. If the sphere is slightly pushed and released , it starts axecuting simple harmonic motion. Find the frequency of these oscillations.

A solid sphere of radius R is floating in a liquid of density sigma with half of its volume submerged. If the sphere is slightly pushed and released , it starts axecuting simple harmonic motion. Find the frequency of these oscillations.

A solid sphere of radius R is floating in a liquid of density sigma with half of its volume submerged. If the sphere is slightly pushed and released , it starts axecuting simple harmonic motion. Find the frequency of these oscillations.