SHM_1002100120

Find the torque due to gravity on the pendulum about its pivot. Find the torque due to tension on the pendulum about its pivot. Why does the pendulum exhibit oscillatory motion? Explain. L m

Not 81930449@students.liu.edu.lb? Switch account 15 MCQS In an oscillatory motion of a simple pendulum, the ratio of the maximum angular acceleration, e"max, to the maximum angular velocity, O'max, is t s^(-1). What is the time needed for the pendulum to complete two oscillations? 0.5 sec 1 sec O 4 sec 2 sec 0.25 sec

A student measures the motion of a spring-mass oscillator and calculates a regression equation based on the oscillator's motion. That equation is x = 0.1cos(5.4t). The student takes down the amplitude and angular frequency from this equation. Which of the following can the student calculate from these two values? SELECT TWO ANSWERS a. Spring constant of the spring O b. Fastest speed attained by the oscillating object O C. Mass of the oscillating object d. Period of oscillation

Needs Complete typed solution with 100 % accuracy.

A mass is on a spring undergoing oscillations a with an amplitude of A= 3.00 cm (see diagram below). It takes 0.25 s for the mass to travel from maximum extension to maximum compression. What is the angular frequency of the oscillations that the mass is undergoing? Give your answer in rad/s to 1 decimal place. Do NOT include units in your answer. www www. ww A A Your Answer: A Your Answer maximum extension a equilibrium maximum compression во W ^

Consider two pendulums with lengths l1 and l2 performing simple harmonic motion. The first pendulum swings back and forth 10 times per minute, and the second one swings back and forth 300 times per hour. How would you find the ratio l1/l2? Select one: a. Use the conditions above to directly calculate l1/l2 by dividing 10 by 300. O b. Use the conditions above to directly calculate /1/l2 by dividing 300 by 10. O c. Calculate periods for each of the pendulums using the same units and then use the expression for the period of a simple pendulum to find I1/l2.

Q1: A horizontal spring has been oscillating about X=0 as shown in fig. and its displacement is given by: X(t) = (5 cm) cos (2t + π), Where t is measured in sec. Find the period and spring constant, the maximum speed and acceleration of the mass and the maximum restoring force, the speed and acceleration when the displacement is 4 sec., the kinetic energy in Joule at x = 91.44 ft. finally, Express velocity and acceleration of the particle as a function of time and plot velocity versus time and acceleration versus time of the block m= 4.41 lbm mm room

08:49 O ll al i Be careful with units and return your final results up to the 4th decimal point e.g 6.8372 The tip A of the plunger used in an experimental vibration measurement undergoes a SHM (Simple harmonic Motion) with an amplitude of 150 mm. At a certain instant, point A is a distance = 135 mm from the central point of oscillation, with an acceleration of 1.35 m/s². Analyze the motion and then calculate: The frequency of oscillation is f = Hz • The period of motion of the point is tp = sec • The speed of point A when it is at the central point is v, = m/s • The acceleration of point A when it is at the central point is ao = m/s? • The speed of point A at when it is the furthest away from the central point is vm = m/s

Plz solve asap

Derive the oscillation period for a physical pendulum! What is the torque, which differential equation can be written down? Which parameters does the oscillation period depend on? Apply that to your leg’s oscillation. On the surface of the earth and on the surface of Mars.Mars radius is 3389.5 km and its mass is 6.39 ∙ 1023 kg.

Derive the oscillation period for a physical pendulum! What is the torque, which differential equation can be written down? Which parameters does the oscillation period depend on?Apply that to your leg’s oscillation. On the surface of the earth and on the surface of Mars.Mars radius is 3389.5 km and its mass is 6.39 ∙ 1023 kg.

An an oscillatory motion of a simple pendulum, the ratio of the maximum angular acceleration, e"max, to the maximum angular velocity. O'max, iS TE S^( 1). What is Ahe time needed for the pendulum to complete one-half oseillation? 05 see I see 04 sec 2 sec 0.25 sec nere to search

05

ul touch ? 5:25 PM ni 59% A docs.google.com – Private 3 sec 1 sec In an oscillatory motion of a simple pendulum, the ratio of the maximum angular acceleration, 0"max, to the maximum angular velocity, O'max, is Tt s^(-1). What is the time needed for the pendulum to complete two oscillations? 0.5 sec 1 sec 0.25 sec 4 sec 2 sec A traveling wave on a taut string with a tension force T is given by the wave

As a function of time, the position of the mass in a damped oscillator is given by the following equation: x=Ae-Btcosωt Which of the following is the velocity of the mass as a function of time and if possible tell me why?16.A. -Ae-Bt(ωcosωt+Bsinωt) B. -Ae-Bt(Bcosωt-ωsinωt) C. -Ae-Bt(Bcosωt+ωsinωt) D. ABe-Bt(sinωt+cosωt) E. None of the above

Plz solve

question C

8.1

An undamped 1.57 kg horizontal spring oscillator has a spring constant of 35.9 N/m. While oscillating, it is found to have a speed of 2.23 m/s as it passes through its equilibrium position. What is its amplitude A of oscillation?

How do you slove im so confused

b. An object with a mass of 0.2 kg attached to a spring exhibits simple harmonic motion according to the equation x = 0.04 cos ( 20nt +²). Find the frequency and the period of the oscillation. Find the velocity of the particle, its acceleration and the acting force, as well as the amplitudes of the respective quantities. wwiw m Figure 1: Question 2(b) A spring mass system

plz solve all parts or skip

5). The motion of a particle is defined by the follouing equations: ex = x-2y and dt dy =5x-y with x(0)=2 and yco) =-1 dt a. Find x(t) and yit) b. If xlt) and yct) are perniodic, find their amplitudes and peiods. Co which apaph represents the moton best? 3. う人 フイ NIETHER A 2.