A spring of spring constant k stores 5 J of energy when stretched by 25 cm. It is kept vertical with one end fixed. A mass m is attached to the other end. It maskes 5 Oscillation per second. Then

A spring stores 5J of energy when stretched by 25 cm. It is kept vertical with the lower end fixed. A block fastened to its end is made to undergo small oscillations. If the block makes 5 oscillations each second what is the mass of the block?

A spring stores 5J of energy when stretched by 25 cm. It is kept vertical with the lower end fixed. A block fastened to its end is made to undergo small oscillations. If the block makes 5 oscillations each second what is the mass of the block?

A spring stores 5J of energy when stretched by 25 cm. It is kept vertical with the lower end fixed. A block fastened to its end is made to undergo small oscillations. If the block makes 5 oscillations each second what is the mass of the block?

A vertical spring-mass system with lower end of spring is fixed, made to undergo small oscillations. If the spring is stretched by 25cm , energy stored in the spring is 5J . Find the mass of the block if it makes 5 oscillations each second.

A vertical spring-mass system with lower end of spring is fixed, made to undergo small oscillations. If the spring is stretched by 25cm , energy stored in the spring is 5J . Find the mass of the block if it makes 5 oscillations each second.

A vertical spring-mass system with lower end of spring is fixed, made to undergo small oscillations. If the spring is stretched by 25cm , energy stored in the spring is 5J . Find the mass of the block if it makes 5 oscillations each second.

One end of a massless spring of relaxed length 50cm and spring constant k is fixed on top of a frictionless inclined plane of inclination theta=30degree as shown in fig. When a mass m=1.5kg is attached at the other end, the spring extends by 2.5cm when the block in equilibrium .The mass is displaced slightly from equilibrium position and released. The time period (in seconds) of the resulting oscillation will be (g=9.8m/s^(2))

A spring of spring constant 'k' is supported from one end and tied by a mass 'm' at the other end. Write the formula to find the period of oscillation of the mass body. (Ignore the mass of the spring).

When a spring is stretched by 2 cm, it stores 100 J of energy. If it is further stretched by 2 cm, the stored energy will be increased by