Calculation Problem: Find the moment of inertia for object shown below. The object consists of a thin disk of metal with a radius of 0.2500 meters and a mass of 2.000 kg welded to the corner of a thin metal rectangle of length 0.8000 meters, a width of 0.6000 meters, and a mass of 4.000 kilograms. The disk is welded to the corner of the rectangle so that both the center of mass of the rectangle and of the disk fall along a line that is the diagonal of the rectangle. The axis of rotation is chosen to be the corner of the rectangle opposite the disk.
Calculation Problem: Find the moment of inertia for object shown below. The object consists of a thin disk of metal with a radius of 0.2500 meters and a mass of 2.000 kg welded to the corner of a thin metal rectangle of length 0.8000 meters, a width of 0.6000 meters, and a mass of 4.000 kilograms. The disk is welded to the corner of the rectangle so that both the center of mass of the rectangle and of the disk fall along a line that is the diagonal of the rectangle. The axis of rotation is chosen to be the corner of the rectangle opposite the disk.
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)...
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Transcribed Image Text:0,25m
CM
disk and rectangle
we lded togethor
0.6m
CM
0.8m
axis of rotation
(into page)

Transcribed Image Text:Calculation Problem:
Find the moment of inertia for object shown below.
The object consists of a thin disk of metal with a radius of 0.2500 meters and a
mass of 2.000 kg welded to the corner of a thin metal rectangle of length 0.8000
meters, a width of 0.6000 meters, and a mass of 4.000 kilograms. The disk is
welded to the corner of the rectangle so that both the center of mass of the
rectangle and of the disk fall along a line that is the diagonal of the rectangle. The
axis of rotation is chosen to be the corner of the rectangle opposite the disk.
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