For given spring mass system, if the time period of small oscillations of block about its mean position is `pisqrt((nm)/(K))`, then find `n`. Assume idela conditions. The system is in vertical plane and take `K_(1) = 2K, K_(2) = K`.

Spring mass system is shown in figure. find the time period of vertical oscillations. The system is in vertical plane.

Spring mass system is shown in figure. Find the elastic potential energy stored in each spring when block is at its mean position. Also find the time period of vertical oscillations. The system is in vertical plane.

Spring mass system is shown in figure. Find the elastic potential energy stored in each spring when block is at its mean position. Also find the time period of vertical oscillations. The system is in vertical plane.

Find the time period of oscillation of block of mass m. Spring, and pulley are ideal. Spring constant is k.

Find the time period of oscillation of block of mass m. Spring, and pulley are ideal. Spring constant is k.

In the given spring block system if k = 25 pi^(2) Nm^(-1) , find time period of oscillation.

If the angular frequency of small oscillations of a thin uniform vertical rod of mass m and length l hinged at the point O (Fig.) is sqrt((n)/(l)) , then find n . The force constant for each spring is K//2 and take K = (2mg)/(l) . The springs are of negiligible mass. (g = 10 m//s^(2))

If the angular frequency of small oscillations of a thin uniform vertical rod of mass m and length l hinged at the point O (Fig.) is sqrt((n)/(l)) , then find n . The force constant for each spring is K//2 and take K = (2mg)/(l) . The springs are of negiligible mass. (g = 10 m//s^(2))

If the angular frequency of small oscillations of a thin uniform vertical rod of mass m and length l hinged at the point O (Fig.) is sqrt((n)/(l)) , then find n . The force constant for each spring is K//2 and take K = (2mg)/(l) . The springs are of negiligible mass. (g = 10 m//s^(2))