Use the surface integral in Stokes' Theorem to calculate the flux of the curl of the field F across the surface S in the direction away from the origin.F = 4yi + (5-2x)j + (z² - 2)kS: r(0, 0) =(√6 sin cos 0) i + ( √5 sin ô sin 0)j + (√√6 cos ¢) k, 0≤ ≤r/2, 0≤0≤2rThe flux of the curl of the field F across the surface S in the direction of the outward unit normal n is(Type an exact answer, using as needed.)

Given the field F is F=4yi+(5-2x)j+(z2-2)k, and S:r(ϕ,…

Use the surface integral in Stokes' Theorem to calculate the flux of the curl of the field F across the surface Si F = 4yi + (5-2x)j + (z²-2)k S: r(0, 0) =(√6 sin cos 0) i + (√√6 sin o sin 0)j + (√√6 cos ) k, 0≤ ≤r/2, 0≤0≤2 The flux of the curl of the field F across the surface S in the direction of the outward unit normal n is (Type an exact answer, using as needed.)

Use the surface integral in Stokes' Theorem to calculate the flux of the curl of the field F across the surface Si F = 4yi + (5-2x)j + (z²-2)k S: r(0, 0) =(√6 sin cos 0) i + (√√6 sin o sin 0)j + (√√6 cos ) k, 0≤ ≤r/2, 0≤0≤2 The flux of the curl of the field F across the surface S in the direction of the outward unit normal n is (Type an exact answer, using as needed.)

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter6: The Trigonometric Functions

Section6.6: Additional Trigonometric Graphs

Problem 78E

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