Answered: The mass and the radius of a planet are… | bartleby

Related questions

Question

The mass and the radius of a planet are twice that of earth. Then, period of oscillation of a second pendulum on that planet will be ___________

a) 1/√2s

b) 2√2s

c) 2s

d) 1/2s

Expert Solution

Step by step

Solved in 2 steps

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

A 500g mass is undergoing simple harmonic oscillation that is described by the following equation for its position x(t) from equilibrium: n rad x(t) = (0.50m) cos (6.07 rad/s)t+ 6.0
5 kilogram object is suspended from a string. The string is 4 meters long. What is the period of the object ting as a pendulum? Express your answer a number of seconds, omitting the unit.
If you increase the value of the oscillating mass, does the frequency of oscillation increase of decrease? Explain.
A mass on a spring oscillates with an amplitude 0.12 m and a period of 1.0 s. What will be the acceleration of the mass at t = 0.50s? A) 4.7 m/s² B) -4.7 m/s² C) 0.12 m/s² D) 0 m/s?
A mass attached to a spring vibrates with SHM of frequency 5Hz and amplitude 5cm. What is the maximum speed that the mass can attain? A)1.75m/s B)0.79m/s C)9.78m/s D)1.57m/s E)0.25m/s
The equation for the angular position of a pendulum oscillating at small angles is given by Theta(t)= (.15 rad) cos(4.4t +0.32) Part a) find the amplitude in radians Part b)find the phase constant in radians Part c) find the angular frequency in rad/s Part d) find the period in seconds
What three variables might determine the period of a pendulum? a) b) c) If the mass of a simple pendulum of period t, is doubled, the period of the pendulum becomes a) b) 2 to 0.5 to c) d) 1, V0.5 e) to In a simple pendulum experiment, the following data was collected: Theoretical Measured Length (m) Ball Angle Period (sec) Period (sec) Metal 7° 0.800 1.8196 Calculate the theoretical period to:
A simple pendulum makes 132 complete oscillations in 2.90 min at a location where g = 9.80 m/s2. (a) Find the period of the pendulum. ________ seconds (b) Find the length of the pendulum. ______ m