A 260 g air-track glider is attached to a spring withspring constant 5.90 N/m. The damping constantdue to air resistance is 1.80×10-2 kg/s. The glideris pulled out 34.0 cm from equilibrium andreleased.Part A-1How many oscillations will it make during the time in which the amplitude decays to eΠΙ ΑΣΦVSubmitProvide FeedbackRequest Answer?Reviewof its initial value?

Name: A 260 g air-track glider is attached to a spring withspring constant
Uploaded: 2024-03-20T06:58:04.000Z
Channel: Bartleby
Description: A 260 g air-track glider is attached to a spring withspring constant 5.90 N/m. The damping constantdue to air resistance is 1.80×10-2 kg/s. The glideris pulled out 34.0 cm from equilibrium andreleased.Part A-1How many oscillations will it make durin

Write the decay equation and susbstitute the corresponding values to calculate the required time to…

Science

Physics

A 260 g air-track glider is attached to a spring with spring constant 5.90 N/m. The damping constant due to air resistance is 1.80x10-2 kg/s. The glider is pulled out 34.0 cm from equilibrium and released. Part A How many oscillations will it make during the time in which the amplitude decays to e¹ of its initial value? -1 [5] ΑΣΦ Submit Provide Feedback Request Answer Review ?

A 260 g air-track glider is attached to a spring with spring constant 5.90 N/m. The damping constant due to air resistance is 1.80x10-2 kg/s. The glider is pulled out 34.0 cm from equilibrium and released. Part A How many oscillations will it make during the time in which the amplitude decays to e¹ of its initial value? -1 [5] ΑΣΦ Submit Provide Feedback Request Answer Review ?

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

Question 1 Unanswered A simple harmonic oscillator (no damping) has a spring constant of k = 2 N/m and a mass of 2 kg. It is displaced by +1 m from the equilibrium position, and given an initial velocity of +3 m/s. What will the amplitude of the oscillations be? A A = v5m В A = 3m C A = V10m A = V8m Submit Question 2 .. Unanswered
7
System is damped single degree of freedom. There are three different initial conditions. Find equation motion for each coditions and draw graphis for each.
Part A (Figure 1) shows velocity graph for an oscillation along the x-axis. What is the maximum speed of the oscillation? Express your answer to two significant figures and include the appropriate units. HÁ Value Units Umax = Submit Request Answer Figure K 1 of 1> Part B V, (cm/s) What is the frequency of the ocillation? 60 Express your answer to two significant figures and include the appropriate units. 30 µẢ t (s) 12 6. 6. -30 f = Value Units -60- Submit Request Answer 3.
Problem2: An automobile suspension system is critically damped, and its period of free oscillation with no damping is 1 s. If the system is initially displaced by an amount and released with zero initial velocity (at t = 0; x(0) =x, and v(0) = 0) Determine the value of the angular frequency of free oscillation with no damping. (wo a- = ??) b- Deduce the value of friction factor (g =??) с- Write the expression of position as a function of time of the system, if the system is critically damped. (x(1) = ??) d- Deduce the expression of the velocity of the system. (v(t) = ??) Use the initial conditions to find the displacement at t = 1 s. (x(t) = ??) e-
Question 4 A mass of 0.5 kg is connected to a massless spring with a force constant of k = 50 N/m. The system is oscillating on a frictionless horizontal surface. If the amplitude of the oscillations is 2 cm, the total energy of the system is?
A 300 g block is attached to a vertical spring. One end of a 60 g, L = 1.20 m long string is tied to the block and the other end is fixed to a pole as shown. When the spring starts to oscillate with amplitude 0.150 m, the spring mass system has a total mechanical energy of 4.79 J. [Answer in 3 significant figures] Equilibrium m position a) system. 1.20 m √x=0 Determine the angular frequency of the oscillation of the spring mass b) When the spring is oscillating, the string is observed to form a standing wave with two antinodes. Draw the standing wave pattern of the string. What is the tension of the string? If you want the string to vibrate in the next higher harmonic, what should be the new tension of the string?
Problem2: An automobile suspension system is critically damped, and its period of free oscillation with no damping is 1 s. If the system is initially displaced by an amount and released with zero initial velocity (at 1 = 0; x(0) =xq and v(0) = 0) a- Determine the value of the angular frequency of free oscillation with no damping. (w, = ??) b- Deduce the value of friction factor (g =??) c- Write the expression of position as a function of time of the system, if the system is critically damped. (x(1) = ??) d- Deduce the expression of the velocity of the system. (v(1) = ??) e- Use the initial conditions to find the displacement at t = 1 s. (x(1) = ??)
Problem 2 An object of mass m sits on top of a horizontal plate. The plate (P) oscillates horizontally (perpendicular to Earth's gravity). The oscillation has amplitude is zo = 0.15 m and period T = 1 s. The friction between the body and the plate is so that the body just stays on the plate without slipping. Find the coefficient of friction between the plate and the body. Note that he maximal friction force between the plate and body is μN where N is the magnitude of the normal force. m 0 x = x cos at
Subject: physics
Question 5 A mass of 0.3 kg. is connected to a massless spring with a force constant k = 20 N/m. The system oscillates horizontally on a frictionless surface with an amplitude of 4 cm. What is the velocity of the mass when it is 2 cm from its equilibrium position?
Part 2: Block on a horizontal surface A 26 kg block on a horizontal surface is attached to a 752 N/m spring. The block is exhibiting SHM and has a total energy of 7752 J. The surface frictionless. Determine the amplitude and the max speed. Part 3: Finding v A simple harmonic oscillator (SHO) with a mass of 22 kg has a total energy of 6243 J. Determine how fast the SHO is moving when its potential energy is 10 times its kinetic energy. Express your answer using appropriate mks units. V= A = Vmax= Part 4: Finding x Determine the position of a SHO (a block-spring system) when its total energy is 8 times its potential energy. Express your answer in terms of the amplitude [Example: if you determined x = 0.86 x A, you would enter 0.86 into the box below.]. position = A x x Enter a number.