Let M be the capped cylindrical surface which is the union of two surfaces, a cylinder given by x² + y² = 25, 0 ≤ z ≤ 1, and a hemispherical capdefined by x² + y² + (z − 1)² = 25, z ≥ 1. For the vector field F = (zx + z²y + 5y, z³ yx + 3x, zªx²), compute (V x F) · dS in any way.you like.JM (V x F) .dS =М

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Let M be the capped cylindrical surface which is the union of two surfaces, a cylinder given by x² + y² = 25, 0 ≤ z ≤ defined by x² + y² + (z − 1)² = 25, z ≥ 1. For the vector field F = (zx + z²y + 5y, z³yx+3x, z¹x²), compute you like. M(V x F). dS = 1, and a hemispherical cap (V x F). dS in any way

Let M be the capped cylindrical surface which is the union of two surfaces, a cylinder given by x² + y² = 25, 0 ≤ z ≤ defined by x² + y² + (z − 1)² = 25, z ≥ 1. For the vector field F = (zx + z²y + 5y, z³yx+3x, z¹x²), compute you like. M(V x F). dS = 1, and a hemispherical cap (V x F). dS in any way

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter8: Applications Of Trigonometry

Section8.4: The Dot Product

Problem 12E

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