- y²,Consider the vector field F = (2x, 3y, 4z) and the surface z = 4-2²Write down the line integral and the surface integral that Stokes' Theorem tells us are equalvector field and surface. Evaluate both.Hint: The surface integral requires very little work. You do not even need to parameterize the surface.2 ≥ 0.for this

Given : F=2x , 3y , 4z , z=4-x2-y2 , z≥0 Evaluate line integral…

-0. Consider the vector field F = (21, 3y, 4z) and the surface z = 4-2² - y², z≥ 0. Write down the line integral and the surface integral that Stokes' Theorem tells us are equal for this vector field and surface. Evaluate both. Hint: The surface integral requires very little work. You do not even need to parameterize the surface.

-0. Consider the vector field F = (21, 3y, 4z) and the surface z = 4-2² - y², z≥ 0. Write down the line integral and the surface integral that Stokes' Theorem tells us are equal for this vector field and surface. Evaluate both. Hint: The surface integral requires very little work. You do not even need to parameterize the surface.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter11: Topics From Analytic Geometry

Section: Chapter Questions

Problem 18T

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