[" A wooden block of mass "0.5kg" and density "800kgm^(-3)" is "],[" fastened to the free end of a vertical spring of spring "],[" constant "50Nm^(-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 "],[" ond the timennerind of vertical oscillations of the "]

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.

A cube of wood of mass 0.5 kg and density 800 kg m^ (-3) is fastened to the free end of a vertical spring of spring constant k = 50 Nm^(-1) fixed at the bottom. Now, the entire system is completely submerged in water. The elongation or compression of the spring in equilibrium is (beta )/(2) cm . Find the value of beta . (Given g = 10 ms ^(-2) )

A block of mass m is released from a height h from the top of a smooth surface. There is an ideal spring of spring constant k at the bottom of the track. Find the maximum compression in the spring (Wedge is fixed)

A block of mass m is released from a height h from the top of a smooth surface. There is an ideal spring of spring constant k at the bottom of the track. Find the maximum compression in the spring (Wedge is fixed)

A block of mass 2 kg initially at rest is dropped from a height of 1m into a vertical spring having force constant 490 Nm^(-1) . Calculate the maximum distance through which the spring will be compressed.

The block of mass m_1 shown in figure is fastened to the spring and the block of mass m_2 is placed as against it. Find the compression of the spring in the equilibrium position.

A block of mass m hangs from a vertical spring of spring constant k. If it is displaced from its equilibrium position, find the time period of oscillations.