A block in SHM starts from `+ A` position. Write `S - t` equation of the block, if `S` is measured from `-A`.

If the particle in linear S.H.M. starts from the extreme left position, then its equation of motion is given by

If the particle in linear S.H.M. starts from the extreme left position, then its equation of motion is given by

A block is performin SHM of amplitude 'A' in vertical direction. When block i8s at 'y' (measured from mean position), it detaches froms spring, so that spring contracts and does not effect the motion of the block. Find 'y*' such that block attains maximum height from the mean position. (given Aomega^(2) gt g )

A block is performin SHM of amplitude 'A' in vertical direction. When block i8s at 'y' (measured from mean position), it detaches froms spring, so that spring contracts and does not effect the motion of the block. Find 'y*' such that block attains maximum height from the mean position. (given Aomega^(2) gt g )

A block is performin SHM of amplitude 'A' in vertical direction. When block i8s at 'y' (measured from mean position), it detaches froms spring, so that spring contracts and does not effect the motion of the block. Find 'y*' such that block attains maximum height from the mean position. (given Aomega^(2) gt g )

A spring block system is kept inside the smooth surface of a trolley as shown in finger. At t = 0 trolley is given an acceleration 'a' in the direction shown in figure. Write S - t equation of the block (a) with respect to trolley. (b) with respect to ground.

A spring block system is kept inside the smooth surface of a trolley as shown in figure. At t = 0 trolley is given an acceleration 'a' in the direction shown in figure. Write S - t equation of the block (a) with respect to trolley. (b) with respect to ground.

A particle performing SHM starts from mean position. The phase of that particle is pi//s when it has

A block of the mass of 1 kg is moving on the x -axis. A force F acting on the block is shown. The veloity of the block at time t = 2 s is -3ms^(-1) . What is the speed of the block at time t = 4 s?

A 100g block is connected to a horizontal massless spring of force constant 25.6 N//m . The block is free to oscillate on a horizontal fricationless surface. The block is displced by 3 cm from the equilibrium position, and at t = 0 , it si released from rest at x = 0 , The position-time graph of motion of the block is shown in figure. Let us now make a slight change to the initial conditions. At t = 0 , let the block be released from the same position with an initial velocity v_(1) = 64 cm//s . Position of the block as a function of time can be expressed as