Given: smooth curve C parametrized by Ř(t) = 8. Cos tv2 8 sin 3 1. Find the unit tangent, unit normal, and unit binormal vectors to the curve C (with respect to the given parametrization) at the point where t = 7. 2. Reparametrize the curve C using the arc length from the point where t = 0 as the parameter.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter11: Topics From Analytic Geometry
Section11.4: Plane Curves And Parametric Equations
Problem 31E
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Given: smooth curve C parametrized by
tv2
8
cos
3
8
Ř(t) =
3.
3
sin
1. Find the unit tangent, unit normal, and unit binormal vectors to the curve C (with respect to the given
parametrization) at the point where t = 7.
2. Reparametrize the curve C using the arc length from the point where t = 0 as the parameter.
Transcribed Image Text:Given: smooth curve C parametrized by tv2 8 cos 3 8 Ř(t) = 3. 3 sin 1. Find the unit tangent, unit normal, and unit binormal vectors to the curve C (with respect to the given parametrization) at the point where t = 7. 2. Reparametrize the curve C using the arc length from the point where t = 0 as the parameter.
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