In an oscillatory motion of a simple pendulum, the ratio of the maximum angularacceleration, 0"max, to the maximum angular velocity, O'max, is Tt s^(-1). What isthe time needed for the pendulum to complete two oscillations?O 0.25 secO 4 secO2 secO 0.5 sec) 1 secA simple pendulum is made of a 2 m-string and a bob of mass m. At t = 0, the

Name: In an oscillatory motion of a simple pendulum, the ratio of the maxim
Uploaded: 2024-03-20T06:58:04.000Z
Channel: Bartleby
Description: In an oscillatory motion of a simple pendulum, the ratio of the maximum angularacceleration, 0"max, to the maximum angular velocity, O'max, is Tt s^(-1). What isthe time needed for the pendulum to complete two oscillations?O 0.25 secO 4 secO2 secO 0

Answered: Image /qna-images/answer/4a791ed7-58a8-4035-b0cb-3bbd233f6fb8.jpg

Science

Physics

In an oscillatory motion of a simple pendulum, the ratio of the maximum ar acceleration, e"max, to the maximum angular velocity, O'max, is Tt s^(-1). W the time needed for the pendulum to complete two oscillations? O 0.25 sec O 4 sec

In an oscillatory motion of a simple pendulum, the ratio of the maximum ar acceleration, e"max, to the maximum angular velocity, O'max, is Tt s^(-1). W the time needed for the pendulum to complete two oscillations? O 0.25 sec O 4 sec

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 9CQ: The temperature of the atmosphere oscillates from a maximum near noontime and a minimum near...

See similar textbooks

Similar questions

A pendulum with a period of 2.00000 s in one location (g=9.80m/s2) is moved to a new location where the period is now 1.99796 s. What is the acceleration due to gravity at its new location?
An automobile with a mass of 1000 kg, including passengers, settles 1.0 cm closer to the road for every additional 100 kg of passengers. It is driven with a constant horizontal component of speed 20 km/h over a washboard road with sinusoidal bumps. The amplitude and wavelength of the sine curve are 5.0 cm and 20 cm, respectively. The distance between the front and back wheels is 2.4 m. Find the amplitude of oscillation of the automobile, assuming it moves vertically as an undamped driven harmonic oscillator. Neglect the mass of the wheels and springs and assume that the wheels are always in contact with the road.
If the speed of the observer is increased by 5.0%, what is the period of the pendulum when measured by this observer?
If a car has a suspension system with a force constant of 5.00104 N/m , how much energy must the car’s shocks remove to dampen an oscillation starting with a maximum displacement of 0.0750 m?
We do not need the analogy in Equation 16.30 to write expressions for the translational displacement of a pendulum bob along the circular arc s(t), translational speed v(t), and translational acceleration a(t). Show that they are given by s(t) = smax cos (smpt + ) v(t) = vmax sin (smpt + ) a(t) = amax cos(smpt + ) respectively, where smax = max with being the length of the pendulum, vmax = smax smp, and amax = smax smp2.
In an engine, a piston oscillates with simple harmonic motion so that its position varies according to the expression x=5.00cos(2t+6) where x is in centimeters and t is in seconds. At t = 0, find (a) the position of the piston, (b) its velocity, and (c) its acceleration. Find (d) the period and (e) the amplitude of the motion.
Give an example of a simple harmonic oscillator, specifically noting how its frequency is independent of amplitude.
A block with mass m = 0.1 kg oscillates with amplitude .A = 0.1 in at the end of a spring with force constant k = 10 N/m on a frictionless, horizontal surface. Rank the periods of the following situations from greatest to smallest. If any periods are equal, show their equality in your tanking, (a) The system is as described above, (b) The system is as described in situation (a) except the amplitude is 0.2 m. (c) The situation is as described in situation (a) except the mass is 0.2 kg. (d) The situation is as described in situation (a) except the spring has force constant 20 N/m. (e) A small resistive force makes the motion underdamped.
Determine the angular frequency of oscillation of a thin, uniform, vertical rod of mass m and length L pivoted at the point O and connected to two springs (Fig. P16.78). The combined spring constant of the springs is k(k = k1 + k2), and the masses of the springs are negligible. Use the small-angle approximation (sin ). FIGURE P16.78
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?
The mechanical energy of an undamped block-spring system is constant as kinetic energy transforms to elastic potential energy and vice versa. For comparison, explain what happens to the energy of a damped oscillator in terms of the mechanical, potential, and kinetic energies.
If a simple pendulum oscillates with small amplitude and its length is doubled, what happens to the frequency of its motion? (a) It doubles. (b) It becomes 2 times as large. (c) It becomes half as large. (d) It becomes 1/2 times as large. (e) It remains the same.