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Consider the curve C in R3 given by: F(0) = (sin 0 + 0) î+ (sin 0 – 0) ĵ+(-V2 cos 0) k, para 0

Consider the curve C in R3 given by: F(0) = (sin 0 + 0) î+ (sin 0 – 0) ĵ+(-V2 cos 0) k, para 0

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 34E
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Consider the curve C in R3 given by: F(0) = (sin 0 + 0) î+ (sin 0 – 0) ĵ+(-v2 cos 0) k, para 0<osa When calculating the line integral: I we obtain that: 1 = | (2 sin 0 ) do A) I = 1 = [ (sin 0 + 0, sin – 0, -v2cos e) - (cos 0 + 1, cos0 – 1, v2sine) do B) I = C) I = - 2 sin - (cos 0 +1, cos 0 – 1, v2 sin e) do D) I = (sin 0 ) de
Transcribed Image Text:Consider the curve C in R3 given by: F(0) = (sin 0 + 0) î+ (sin 0 – 0) ĵ+(-v2 cos 0) k, para 0<osa When calculating the line integral: I we obtain that: 1 = | (2 sin 0 ) do A) I = 1 = [ (sin 0 + 0, sin – 0, -v2cos e) - (cos 0 + 1, cos0 – 1, v2sine) do B) I = C) I = - 2 sin - (cos 0 +1, cos 0 – 1, v2 sin e) do D) I = (sin 0 ) de
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