A cylindrical object of outer diameter 20 cm height 20 cm and density 8000 `kgm^-3` is supported by a vertical spring and is half dipped in water as shown in figue. a. Figure the elongation of the spring in equilibrium condition. b. If the object is sllightlly depressed and relation, find the time period of resulting oscillations of the objcet. The spring constant `=500 Nm^-1`.

A cylindrical object of outer diameter 10 cm, height 20 cm and density 8000 kgm^-3 is supported by a vertical spring and is half dipped in water as shown in figure. a. Find the elongation of the spring in equilibrium condition. b. If the object is slightly depressed and released, find the time period of resulting oscillations of the object. The spring constant =500 Nm^-1 .

A cylindrical object of outer diameter 10 cm, height 20 cm and density 8000 kgm^-3 is supported by a vertical spring and is half dipped in water as shown in figure. a. Find the elongation of the spring in equilibrium condition. b. If the object is slightly depressed and released, find the time period of resulting oscillations of the object. The spring constant =500 Nm^-1 .

A cylindrical object of outer diameter 20 cm and mass 2 kg floats in water with its axis vertical. If it is slightly depressed and then released, find the time period of the resulting simple harmonic motion of the object.

A cylindrical object of outer diameter 20 cm and mass 2 kg floats in water with its axis vertical. If it is slightly depressed and then released, find the time period of the resulting simple harmonic motion of the object.

A cylindrical object of outer diameter 20 cm and mass 2 kg flots in wter with its axis vertical. If it si lightly depressed and then released, find the time peiod of the resulting simple harmonic motion of the object.

A rectangular tank having base 15 cm xx 20 cm is filled with water (density rho = 1000 kg//m^(3)) up to 20 cm and force constant K = 280 N//m is fixed to the bottom of the tank so that the spring remains vertical. This system is in an elevator moving downwards with acceleration a = 2 m//s^(2) . A cubical block of side l = 10 cm and mass m = 2 kg is gently placed over the spring and released gradually, as shown in the figure. a. Calculate compression of the spring in equilibrium position. b. If the block is slightly pushed down from equilibrium position and released, calculate frequency of its vertical oscillations.

A rectangular tank having base 15 cm xx 20 cm is filled with water (density rho = 1000 kg//m^(2)) up to 20 cm and force constant K = 280 N//m is fixed to the bottom of the tank so that the spring remains vertical. This sysytem is in an elevator moving downwards with acceleration a = 2 m//s^(2) . A cubical block of side l = 10 cm and mass m = 2 kg is gently placed over the spring and released gradually, as shown in the figure. a. Calculate compression of the spring in equilibrium position. b. If the block is slightly pushed down from equilibrium position and released, calculate frequency of its vertical oscillations.

A wooden block of mass 0.5 kg and density 800 kgm^-3 is fastened to the free end of a vertical spring of spring constant 50 Nm^-1 fixed at the bottom. If the entire system is completely immersed in water, find a. the elongation (or compression) of the spring in equilibrium and b. the time period of vertical oscillations of the block when it is slightly depressed and released.

A wooden block of mass 0.5 kg and density 800 kgm^-3 is fastened to the free end of a vertical spring of spring constant 50 Nm^-1 fixed at the bottom. If the entire system is completely immersed in water, find a. the elongation (or compression) of the spring in equilibrium and b. the time period of vertical oscillations of the block when it is slightly depressed and released.

A wooden block of mass 0.5 kg and density 800 kgm^-3 is fastened to the free end of a vetical spring of spring cosntant 50 N m^-1 fixed at the bottom. If the entire system is completely immersed in water, find a. the elongation (or compresion) of the spring in equilibrium and b. the time period of vertical oscillations of het block when it is slightly depressed and released.