This module explains the mathematics of torque in a format that is accessible to blind students.
Table of contents
Preface
General
This module is part of a
book
(or collection) designed to make physics concepts accessible to blind
students. The collection is intended to supplement but not to replace thetextbook in an introductory course in high school or college physics.
This module explains the mathematics of torque in a format that is accessible
to blind students.
Prerequisites
In addition to an Internet connection and a browser, you will need the
following tools (as a minimum) to work through the exercises in these modules:
- A graph board for plotting graphs and vector diagrams (
(External Link) ).
- A protractor for measuring angles (
(External Link) ).
- An audio screen reader that is compatible with your operating system,
such as the NonVisual Desktop Access program (NVDA), which is freelyavailable at
(External Link) .
- A refreshable Braille display capable of providing a line by line tactile output of information displayed on the computer monitor
(
(External Link) ).
- A device to create Braille labels. Will be used to label graphs
constructed on the graph board.
The minimum prerequisites for understanding the material in these modules
include:
- A good understanding of algebra.
- An understanding of the use of a graph board for plotting graphs and
vector diagrams (
(External Link) ).
- An understanding of the use of a protractor for measuring angles (
(External Link) ).
- A basic understanding of the use of sine, cosine, and tangent from
trigonometry (
(External Link) ).
- An introductory understanding of JavaScript programming (
(External Link) and
(External Link) ).
- An understanding of all of the material covered in the earlier modules
in this collection.
Viewing tip
I recommend that you open another copy of this document in a separate
browser window and use the following links to easily find and view the figureswhile you are reading about them.
-
Figure 1 . Tangential force, mass, radius, and angular acceleration.
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Figure 2 . Tangential force, radius, angular acceleration, and moment of inertia.
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Figure 3 . Torque, rotational inertia, and angular acceleration.
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Figure 4 . The torque vector.
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Figure 5 . A general equation for net torque.
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Figure 6 . The definition of torque.
Supplemental material
I recommend that you also study the other lessons in my extensive collection
of online programming tutorials. You will find a consolidated index at
www.DickBaldwin.com .
Discussion
I will begin this discussion with a brief review of what we have learned
about the rotation of rigid bodies and go from there into a discussion oftorque.