Calculate the period of oscillation of a pendulum on a planet of density pp = 10 kg m3 with radius Rp = 3.9 x 10° km, while period of the same pendulum on Earth is TE=2.7 s. Assume the Earth to be a sphere of radius RE = 6.4 x 10° km and density of pE = 5.5 x 10 kg m 3. Give your answer in SI units. Answer: Choose... +

Calculate the period of oscillation of a pendulum on a planet of density pp = 10 kg m3 with radius Rp = 3.9 x 10° km, while period of the same pendulum on Earth is TE=2.7 s. Assume the Earth to be a sphere of radius RE = 6.4 x 10° km and density of pE = 5.5 x 10 kg m 3. Give your answer in SI units. Answer: Choose... +

Name: Calculate the period of oscillation of a pendulum on a planet of dens
Uploaded: 2024-03-20T06:58:04.000Z
Channel: Bartleby
Description: Calculate the period of oscillation of a pendulum on a planet of density pp =10° kg m3 with radius Rp = 3.9 × 10° km, while period of thesame pendulum on Earth is TE=2.7 s. Assume the Earth to be a sphere of radius RE = 6.4 x 10° km and density of p

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

An object is attached to a coiled spring. The object is pulled down (negative direction from the rest position) 9 centimeters, and then released. Write an equation for the distance d of the object from its rest position, after t seconds if the amplitude is 9 centimeters and the period is 6 seconds. The equation for the distance d of the object from its rest position is (Type an exact answer, using z as needed. Use integers or fractions for any numbers in the equation.) (? Enter your answer in the answer box. Save for Later 3:18 PM O Type here to search O 11/15/2020 PgUp PgDn F12 DII PrtScn Home F9 End F10 F11 Ins F4 F5 F6 F7 F8 F1 F2 F3 2$ & ) %23 %3D 3. 4. 5 6 7 8 E R Y U | [ T
The period of a pendulum is given by T = 2 √(L/g), where L is the length of the pendulum in feet, g is the acceleration due to gravity, and T is the time in seconds. The pendulum has been subjected to an increase in temperature such that the length has increased by 1/2%. (a) Find the approximate percent change in the period. (b) Using the result in part (a), find the approximate error in this pendulum clock in 1 day.
19. A student sets up a simple pendulum, measures its length to be (0.50±0.01) m, and observes a period of oscillation of (1.4±0.1)s. Using this data, the student computes g = 10.1 m/s². What is the uncertainty of this measurement? (A) 0.7 m/s² (B) 1.2 m/s² vy(t) & (A) 20. A mass attached to the end of a string oscillates like a pendulum with small amplitude. The mass has horizontal velocity v₂(t) and vertical velocity vy(t). Which of the following could be a graph of the curve (vz(t), vy(t)) over a complete oscillation? (D) + v₂ (t) (C) 1.4 m/s² (B) (D) 1.9 m/s² vy(t) vy(t) D J v₂ (t) (E) 2.7 m/s² vy(t) vy(t) & & v₂ (t) (C) v₂(t) v₂(t)
The period (T) of a simple pendulum is given by the formula T = 2π√(L/g), where L is the length of the pendulum and g is the acceleration due to gravity. Using dimensional analysis, determine the expression for the dimension of g in terms of the fundamental dimensions of mass (M), length (L), and time (T).
A scientist wishes to determine the acceleration of gravity on the surface of the planet Nos'Kere by experimenting with a pendulum. The length of the pendulum is 3.2 m, and the period of the pendulum is 2.3 s. unit
A mass m = 1.9 kg is at the end of a horizontal spring on a frictionless horizontal surface. The mass is oscillating with an amplitude A = 4.5 cm and a frequency f = 1.05 Hz. Part (a) Write an equation for the spring constant k. Part (b) Calculate the spring constant k, in Newtons per meter. Part (c) Write an equation for the total mechanical energy, E, of the motion. Your expression should be in terms of the variables in the original problem statement. Part (d) Calculate the total mechanical energy E, in joules.
A pendulum's angular position is given by ?= 0.0340 cos (?t), where ? is in radians and ? = 6.23 rad/s. Find the period (in s) and length (in m) of the pendulum.
What is the period of a pendulum if its string is 0.75 m long and the object at the end has a mass of 0.25 kg? Your answer: 1.0 s 1.7 s 3.0 s O 3.6 s
Problem 3: The frequency of oscillation of a pendulum on a different planet is 3.3 Hz, and the acceleration due to gravity is 290 m/s2 Calculate, in meters, the length of the pendulum.
In the aftermath of an intense earthquake, the earth as a whole “rings” with a period of 54 minutes. What is the frequency (in Hz) of this oscillation?
A 0.95 kg mass hanging from a spring oscillates up and down according to the equation z(t) = (6.34 cm) sin ( (8.53 rad/s)t + π/4 ). What is the spring constant of the spring? Give your answer in units of N/m.
Schwarzschild radius RS of a black hole is the maximum distance from the black hole’s center at which light cannot escape its gravitational field. The quantity RS (with dimensions of length) is dependent on the mass of the black hole M, the speed of light c, and the gravitational constant G. Based on the dimensions of these four parameters, predict an equation for the Schwarzschild radius. Hint: G has dimensions of [L3/MT2]