Log in
Precalculus
1
answer
0
watching
210
views

Mass-spring system A mass is suspended on a spring. The spring is compressed so that the mass is located 5 cm above its rest position. The mass is released at time and allowed to oscillate. It is observed that the mass reaches its lowest point s after it is released. Find an equation that describes the motion of the mass.

Watch
1
answer
0
watching
210
views

For unlimited access to Homework Help, a Homework+ subscription is required.

Collen Von
Collen VonLv2
28 May 2020

Unlock all answers

Get 1 free homework help answer.
Already have an account? Log in
Share

Related questions

Mass-spring system The frequency of oscillation of an object suspended on a spring depends on the stiffness k of the spring (called the spring constant) and the mass m of the object. If the spring is compressed a distance a and then allowed to oscillate, its displacement is given by

A 10-g mass is suspended from a spring with stiffness If the spring is compressed a distance 5 cm and then released, find the equation that describes the oscillation of the spring.

Simple Harmonic Motion A mass suspended from a spring oscillates in simple harmonic motion at a frequency of 4 cycles per second. The distance from the highest to the lowest point of the oscillation is 100 cm. Find an equation that describes the distance of the mass from its rest position as a function of time. Assume that the mass is at its lowest point when

Guitar string A guitar string is pulled at point P a distance of 3 cm above its rest position. It is then released and vibrates in damped harmonic motion with a frequency of 165 cycles per second. After 2 s, it is observed that the amplitude of the vibration at point P is 0.6 cm.

Find an equation that describes the position of point P above its rest position as a function of time. Take to be the instant that the string is released.

Weekly leaderboard

Home
Homework Help 3,900,000
Precalculus 10,000
Start filling in the gaps now
Log in