MathDL - The MAA Mathematical Sciences Digital Library
Skip to content
Search

Search Course Communities:

Keyword

  Advanced Search
The Mathematical Association of America
The National Science Digital Library Project
The National Science Foundation
Register Sign In

Course Communities

Physical interpretation of a parametrization and its derivative   COURSE_COMMUNITIES_ANIMATED_GIF_ID


Course Topic(s): Multivariable Calculus | Vector-Valued Functions and Velocity/Acceleration

This page introduces students to the notion of particle motion and tangent (or velocity) vectors using text and accompanying animations. There is a constant speed parametrization of the unit circle and a second parametrization where the speed changes as the particle moves along the circle. Tangent vectors are drawn in each case, so students can see how the length changes according to speed of the particle.

Resource URL: http://www.math.umn.edu/~nykamp/m2374/readings/vecphysical/


To rate this resource on a 1-5 scheme, click on the appropriate icosahedron:

12345 Current rating: 3number of votes: 259
12345



Subject classification(s): Vector Valued Functions | Advanced Calculus | Calculus | Parametric Curves | Analytic Geometry | Geometry and Topology

Creator(s): Duane Nykamp

Contributor(s): Duane Nykamp

This resource was cataloged by Matthias Kawski

Publisher:
Duane Nykamp

Resource copyright: © Jonathan Rogness, http://www.math.umn.edu/~rogness/

This review was published on June 11, 2011

Related Resources


Comments


Report a problem with this resource.


Discuss this resource

Be the first to start a discussion about this resource.

start a new discussion thread

MathDL Homepage MathDL Homepage National Science Digital Library The Mathematical Association of America