Arc Length and Motion of a Particle - Example 3

In mathematics, the arc length of a curve in a two-dimensional Euclidean space or in a Riemannian manifold is a measure of the size of the curve in the direction of its tangent vector. The concept of arc length can be generalized to higher dimensions and to more general manifolds.

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Matt Just

Georgia Southern University

Calculus 3

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Arc Length and Motion of a Particle - Example 3

In mathematics, the arc length of a curve in a two-dimensional Euclidean space or in a Riemannian manifold is a measure of the size of the curve in the direction of its tangent vector. The concept of arc length can be generalized to higher dimensions and to more general manifolds.

Topics

Discussion

Top Educators

Heather Zimmers

Kayleah Tsai

Samuel Hannah

Michael Jacobsen

Recommended Videos

Recommended Quiz

Calculus 3

Recommended Books

Applied Calculus For Business, Economics, and Finance

Integral Calculus for IIT JEE Main and Advanced Vinay Kumar VKR Classes Kota

Calculus Early Transcendentals

Calculus for the Life Sciences: A Modeling Approach Volume II

Elementary Calculus

Advanced Calculus

Video Transcript

Calculus 3

Topics

Top Calculus 3 Educators

Heather Zimmers

Kayleah Tsai

Samuel Hannah

Michael Jacobsen

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