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= Let Co be the curve formed by the intersection of the surfaces x₁ = 2x² and X3 3x1x2, and let C be the portion of Co that lies between the planes x₂ = 0 and x₂ = 7/2. Give C the orientation such that a unit tangent vector has positive x2-component at each point. Find fF.dr where F(x1, x2, x3) = (0, x₁, sin(x2)).

= Let Co be the curve formed by the intersection of the surfaces x₁ = 2x² and X3 3x1x2, and let C be the portion of Co that lies between the planes x₂ = 0 and x₂ = 7/2. Give C the orientation such that a unit tangent vector has positive x2-component at each point. Find fF.dr where F(x1, x2, x3) = (0, x₁, sin(x2)).

Algebra & Trigonometry with Analytic Geometry
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 62E
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= Let Co be the curve formed by the intersection of the surfaces x₁ = 2x² and X3 3x1x2, and let C be the portion of Co that lies between the planes x₂ = 0 and x₂ = 7/2. Give C the orientation such that a unit tangent vector has positive x2-component at each point. Find fF.dr where F(x1, x2, x3) = (0, x₁, sin(x2)).
Transcribed Image Text:= Let Co be the curve formed by the intersection of the surfaces x₁ = 2x² and X3 3x1x2, and let C be the portion of Co that lies between the planes x₂ = 0 and x₂ = 7/2. Give C the orientation such that a unit tangent vector has positive x2-component at each point. Find fF.dr where F(x1, x2, x3) = (0, x₁, sin(x2)).
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