**Title: Understanding Oscillation in a Spring-Block System**A vertical spring has a 0.463-kg block hung from it, and you wait till the spring comes to rest at reaches an equilibrium. The spring is now 0.694 meters longer.**What is the spring constant of the spring?**- **Spring constant:** [Input box] N/mYou gently pull the block down an additional 0.346 m and hold the block at rest. Then releasing the block, and assuming no damping, what is the period of oscillation of the block–spring system?- **Period of oscillation:** [Input box] sHow high above the point of release does the block reach as it oscillates?- **Height:** 0.694 m

Solution:-Given thatmass of block (m)=0.463 kgspring deflection (x)=0.694 m

Answered: A vertical spring has a 0.463-kg block…

Similar questions

A particle with a mass of 0.1 kg undergoes SHM with an amplitude of 0.05 m. Its maximum acceleration is 10g, where g stands for the gravitational acceleration. What is the period of the oscillation? What is the maximum speed of the particle? What is the total mechanical energy of the particle? What is the magnitude of the force on the particle when it is at 1/3 of its maximum displacement? 2.
how to do?
A 75 kg student jumps off a bridge with a 12-m-long bungee cord tied to his feet. The massless bungee cord has a spring constant of 430 N/m. a) How far below the bridge is the student’s lowest point? b) How far below the bridge is the student's resting position after the oscillations have fully stopped?
A 50-cm-long spring is suspended from the ceiling. A 250 g mass is connected to the end and held at rest with the spring unstretched. The mass is released and falls, stretching the spring by 20 cm before coming to rest at its lowest point. It then continues to oscillate vertically. a. What is the spring constant?b. What is the amplitude of the oscillation? c. What is the frequency of the oscillation?
Energy (J) 20 PE 15 10- 10 5 12 16 20 24 24 28 25 . Suppose the damping constant b of an oscillator increases. a. Is the medium more resistive or less resistive? b. Do the oscillations damp out more quickly or less quickly? c. Is the time constant 7 increased or decreased? TE x (cm)
When taking my pet turkey to the vet, the scale read a mass of 29 kg. The scale consists of a spring that has a force constant value of 36000 N/m. Part (a) What distance did the spring move when the pet turkey jumped onto the scale? d= m Part (b) Assuming that the spring behaves as a simple harmonic oscillator, what is the oscillation frequency of the spring when the pet turkey steps on the scale? f = Hz
a block of mass 1 kg rests on a frictionless floor. A spring constant of 180 N/m attaches the block to a wall, the spring is parallel to the floor. Suppose that the mass is oscillating on the spring, and at some time, the mass passess through the equilibrium position with a speed of 1 m/s. A) What will the amplitude of the oscillation of the mass? B) How far from the equilibrium position will the mass be at a time 2s later?
A small earthquake starts a lamppost vibrating back and forth. The amplitude of the vibration of the top of the lamppost is 6.2 cm at the moment the quake stops, and 7.4 s later it is 1.0 cm . What is the time constant for the damping of the oscillation? What was the amplitude of the oscillation 3.7 s after the quake stopped?