A 2.8 kg object is attached to a horizontal spring of forceconstant k = 4.9 kN/m. The spring is stretched 10 cm fromequilibrium and released.

(a) Find the frequency of the motion.

(b) Find the period.

(c) Find the amplitude.

(d) Find the maximum speed.

(e) Find the maximum acceleration.

(f) When does the object first reach its equilibriumposition?

(g) What is its acceleration at this time?

answers

watching

109

views

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

You have 0 free answers left.
Get unlimited access to 3.8 million step-by-step answers.

Get unlimited access

Already have an account? Log in

fredojureLv5

12 Jan 2023

Unlock all answers

Get 1 free homework help answer.

Already have an account? Log in

You have 0 free answers left.
Get unlimited access to 3.8 million step-by-step answers.

Get unlimited access

Already have an account? Log in

Nestor RutherfordLv2

24 Jun 2019

Already have an account? Log in

Related questions

An object of mass m moves in simple harmonic motion with amplitude 12.0 cm on a light spring. Its maximum acceleration is 108 cm/s². Regard m as a variable.

a. Find the time period T of the object

b. Find its frequency f

c. Find the maximum speed vmax of the object.

d. Find the total energy of the object spring system.

e. Find the force constant of the spring.

viridiantermite165

A 2.00-kg object is attached to a spring and placed on a frictionless, horizontal surface. A horizontal force of 20.0 N is required to hold the object at rest when it is pulled 0.200 m from its equilibrium position (the origin of the x axis). The object is now released from rest from this stretched position, and it subsequently undergoes simple harmonic oscillations. Find (a) the force constant of the spring, (b) the frequency of the oscillations, and (c) the maximum speed of the object. (d) Where does this maximum speed occur? (e) Find the maximum acceleration of the object. (f) Where does the maximum acceleration occur? (g) Find the total energy of the oscillating system.