Answered: The pendulum in the figure consists of… | bartleby

Related questions

Question

The pendulum in the figure consists of a uniform disk
with radius r = 13.0 cm and mass 610 g attached to a
uniform rod with length L = 340 mm and mass 210 g.
(a) Calculate the rotational inertia of the pendulum
about the pivot point. (b) What is the distance
between the pivot point and the center of mass of
the pendulum? (c) Calculate the period of oscillation.
L

Expert Solution

Trending now

This is a popular solution!

Step by step

Solved in 3 steps with 3 images

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

A small ball of mass 0.90 kg is attached to one end of a 1.20-m-long massless rod, and the other end of the rod is hung from a pivot. When the resulting pendulum is 23° from the vertical, what is the magnitude of the torque about the pivot?
A drum is used to drag a [ma]-kg block A up the slope (0 = [0]°). The coefficients of static and kinetic friction between the block and slope are 0.5 and 0.3 respectively. The [mp]-kg drum has a radius of 0.6 m and a radius of gyration of [k] mm. A constant torque of [t] Nm (CCW) is supplied to the drum. Assume the drum pivot is frictionless. „Lightweight cable A 0 T (a) Draw clear free body diagrams of block A and the drum. Values (b) Calculate the acceleration of block A and the tension in the cable. 24.1 MA 13.6 8.4 나나8 mp = k = 149
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.
A coin having a mass of m = 12 g, a thickness of h = 0.17 cm, and a radius of r = 1.5 cm has a small hole drilled through it so that it can be suspended from a thin wire and worn as an earring or pendant. The hole is at a distance of 7/8 r from the center of the coin as shown above. When suspended from this hole, the coin is a physical pendulum that swings back and forth with this hole as its axis of rotation. Assuming that the hole does not appreciably change the center of mass of the coin, determine the period of this physical pendulum.