Q2 A mass, m,csillates on end of col sparigof springcomtant, k,Ca)Write an expreaon for peuod Tofescallathon, of spring -massuptam.Block.can be mede to oscillatebetwean two iteadiéal spring with sprigconstantkVibreter has constant amplitude. Asrequencyischanged, the anplitude of cscillatibimăss is mensised.Frequenay f | Amplitude of vibredon ef mass yem)massVaridbleFreguencyvibrator5.01.57.52151012.54.63.S1.27.5beis Plot a graph ofAmplitade fibadeny ogaiet fequacy.f Smks20ci) For bloek oscilating at maximuni aplitude, determine(ta) angular Trepieney(2)O Mass of blook is o.05kg, Calculte sping ondnt, k,tor ONE spring

Answered: Image /qna-images/answer/4e385fac-9696-4e3b-ac25-5de220ca3caf.jpg

Q2 A mass, m, oscillates onend of coil sparig of spvingcomtaut, k, Ca) White anexprsaon for peòd Tof osailahon, ofapring- syptam. Bloack.can be mede to cscillate betwean two iteadiéal spring with sprigconstantt K Vibneter hes constantamplitude. Asrequency ischanged, the enplitude of cscilehibri mas is mensired. Frequenay f@ | Ampltade of Vibandhon of mass ytm) Varidble freguency 5.0 1.5 7.5 215 10 12.5 A.6 17.5 1.2 bcis Plot a graph of Amplitade Hwbadeny againt frequarey.f smiks 20 ci) For block oseilleting at maximuni anplitude, determine a)angular Trepieney O Mass of block is O.C5kg, Caleulte sping ontt, k, tor ONE Spring

Q2 A mass, m, oscillates onend of coil sparig of spvingcomtaut, k, Ca) White anexprsaon for peòd Tof osailahon, ofapring- syptam. Bloack.can be mede to cscillate betwean two iteadiéal spring with sprigconstantt K Vibneter hes constantamplitude. Asrequency ischanged, the enplitude of cscilehibri mas is mensired. Frequenay f@ | Ampltade of Vibandhon of mass ytm) Varidble freguency 5.0 1.5 7.5 215 10 12.5 A.6 17.5 1.2 bcis Plot a graph of Amplitade Hwbadeny againt frequarey.f smiks 20 ci) For block oseilleting at maximuni anplitude, determine a)angular Trepieney O Mass of block is O.C5kg, Caleulte sping ontt, k, tor ONE Spring

University Physics Volume 1

18th Edition

ISBN:9781938168277

Author:William Moebs, Samuel J. Ling, Jeff Sanny

Publisher:William Moebs, Samuel J. Ling, Jeff Sanny

Chapter15: Oscillations

Section: Chapter Questions

Problem 70CP: Parcels of air (small volumes of air) in a stable atmosphere (where the temperature increases with...

See similar textbooks

Similar questions

Suppose you have a 0.750-kg object on a horizontal surface connected to a spring that has a force constant of 150 N/m. There is simple friction between the object and surface with a static coefficient of friction s=0.100 . (a) How far can the spring be stretched without moving the mass? (b) If the object is set into oscillation with an amplitude twice the distance found in part (a), and the kinetic coefficient of friction is k=0.0850 , what total distance does it travel before stopping? Assume it starts at the maximum amplitude.
Parcels of air (small volumes of air) in a stable atmosphere (where the temperature increases with height) can oscillate up and down, due to the restoring force provided by the buoyancy of the air parcel. The frequency of the oscillations are a measure of the stability of the atmosphere. Assuming that the acceleration of an air parcel can be modeled as 2zt2=g(z)0zz , prove that z=z0etN2 is a solution, where N is known as the Brunt-Väisälä frequency. Note that in a stable atmosphere, the density decreases with height and parcel oscillates up and down.
Find the frequency of a tuning fork that takes 2.50103 s to complete one oscillation.
A spring has a length of 0.200 m when a 0.300-kg mass hangs from it, and a length of 0.750 m when a 1.95-kg mass hangs from it. (a) What is the force constant of the spring? (b) What is the unloaded length of the spring?
Each piston of an engine makes a sharp sound every other revolution of the engine. (a) How fast is a race car going if its eight-cylinder engine emits a sound of frequency 750 Hz, given that the engine makes 2000 revolutions per kilometer? (b) At how many revolutions per minute is the engine rotating?
The temperature of the atmosphere oscillates from a maximum near noontime and a minimum near sunrise. Would you consider the atmosphere to be in stable or unstable equilibrium?
Prove that using x(t)=Asin(t+) will produce the same results for the period for the oscillations of a mass and a spring. Why do you think the cosine function was chosen?
Assume that a pendulum used to drive a grandfather clock has a length L0=1.00 m and a mass M at temperature T=20.00 °C. It can be modeled as a physical pendulum as a rod oscillating around one end. By what percentage will the period change if the temperature increases by 10°C? Assume the length of the rod changes linearly with temperature, where L=L0(1+T) and the rod is made of (=18106C1) .
The speed at which agrandfather clock runs iscontrolled by a swingingpendulum. a) If you find that theclock loses time each day, whatadjustment would you need tomake to the pendulum so it willkeep better time? b). If thependulum currently is 15 cm, byhow much would you need tochange the length to make theperiod lesson by 0.04s? Usescientific notation rounding to thenearest hundredth.
An electron undergoes simple harmonic motion with the acceleration shown below: ax(t)=−amaxsin(2t/T) with amax=5839 ms2 and T=316 seconds. Assuming that the only motion is oscillatory (ignoring overall translation), what is the maximum speed of the electron? What is the amplitude of the electron's position?
A uniform meter sitck swings without friction about a perpedicular axis throught the 30 cm line What is the frequency of small oscillations?
I'm confused on how you found the maximum velocity using that eqauayion. Could you explain that part step by step?