A small block attached to an ideal spring is released from a position x=A. It oscillates with a frequency f=328 Hz.
(a) What is the period of oscillation?
(b) The same object is then pulled back and released again, but this time it is released from x=2A. What is the new oscillation frequency?

A small block attached to an ideal spring is released from a position x=A. It oscillates...
A block with a mass of 0.26 kg is attached to a horizontal spring. The block is pulled back from its equilibrium position until the spring exerts a force of 1.2 N on the block. When the block is released, it oscillates with a frequency of 1.2 Hz. How far was the block pulled back before being released?
A massless spring hangs from the ceiling with a small object attached to its lower end. The object is initially held at rest in a position yi such that the spring is at its rest length. The object is then released from yi and oscillates up and down, with its lowest position being 14 cm below yi. (a) What is the frequency of the oscillation? (b) What is the speed of the object when it is 12 cm below the...
(A)--Five different experiments are carried out. In each experiment, a block is attached to a horizontal spring. The block is pulled back a certain distance and released. The block oscillates back and forth on a frictionless surface. Rank the maximum force on the block for each of the following situations. (Rank the smallest force as 1). 1 2 3 4 5 A block of mass M is attached to a spring with a spring constant 2k, pulled back a distance d,...
A 750-gram block is attached to a spring as shown in the following diagram. The system is placed on a horizontal surface. The block is released at a distance of 0.15 m from the equilibrium position at Xo. It oscillates back and forth with a frequency of 0.25 Hz. Assume that the surface is frictionless. The oscillation is an SHM. (a) Find the spring constant. (b) Find the elastic P.E. in the system when the block is at the maximum...
bead block 4) Bead on a Block A block is attached to a spring so that it oscillates vertically. The frequency of the oscillation is 2.5 Hz and the amplitude is 7.0 cm. A tiny bead is placed on top of the oscillating block just as it reaches the lowest point in its oscillation. (The mass of the bead is so small that it has a negligible effect on the motion of the block.) Find the distance from the equilibrium...
Chapter 15, Problem 037 A massless spring hangs from the ceiling with a small object attached to its lower end. The object is initially held at rest in a position y; such that the spring is at its rest length. The object is then released from y; and oscillates up and down, with its lowest position being 14 cm below y: (a) What is the frequency of the oscillation? (b) What is the speed of the object when it is...
A block is attached to a horizontal spring and oscillates back and forth on a frictionless horizontal surface at a frequency of 3.00 Hz, with an amplitude of 5.08 x 10-2m. At the point where the block has its maximum speed, it splits into two identical (equal-mass) blocks and only one of these remains attached to the spring. A. What is the amplitude and frequency of the simple harmonic motion of the piece that remains attached to the spring? B....
A 400 g block is attached to a spring on a frictionless horizontal surface. The block is pulled to stretch the spring by 7cm and then gently released. As the block passes through the equilibrium position for the first time, its velocity is 1.5 m/s. What is the amplitude and period of the oscillation?
A small block is attached to
an ideal spring and is moving in SHM on a horizontal, frictionless
surface. When the block is at position x, the acceleration
of the block has magnitude a. What is
the frequency of the motion in terms of given quantites and any
constant(s) you may need?
A block–spring system consists of a spring with constant k=425 N/m attached to a 2.00-kg block on a frictionless surface. The block is pulled 8.00 cm from equilibrium and released from rest. For the resulting oscillation, find the (a) ampli- tude, (b) angular frequency, (c) frequency, and (d) period. What is the maximum value of the block’s (e) velocity and (f ) acceleration?