Verify the conclusion of Green's Theorem by evaluating both sides of each of the two forms of Green's Theorem for the fieldF = - 4yi + 4xj. Take the domains of integration in each case to be the disk R: x² + y² ≤a² and its bounding circle C:r= (a cos t)i + (a sin t)j, 0sts 2.Click the icon to view the two forms of Green's Theorem.KECThe flux is(Type an exact answer, using as needed.)4Get more help.javascript:doExercise(3);Check answer367°FLight rainF7F8TabEscF1OQF2TU0 -@2WF3O +3#F4E4$FSHClear allR5F6%ça6T>07Y&F9

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he conclusion of Green's Theorem by evaluating both sides of each of the two forms of Green's Theorem for the field yi+ 4xj. Take the domains of integration in each case to be the disk R: x² + y²2 sa² and its bounding circle C: cos t)i + (a sin t)j, 0≤t≤ 2. Click the icon to view the two forms of Green's Theorem *** Flux is e an exact answer, using as needed.) A

he conclusion of Green's Theorem by evaluating both sides of each of the two forms of Green's Theorem for the field yi+ 4xj. Take the domains of integration in each case to be the disk R: x² + y²2 sa² and its bounding circle C: cos t)i + (a sin t)j, 0≤t≤ 2. Click the icon to view the two forms of Green's Theorem *** Flux is e an exact answer, using as needed.) A

Linear Algebra: A Modern Introduction

4th Edition

ISBN:9781285463247

Author:David Poole

Publisher:David Poole

Chapter6: Vector Spaces

Section6.6: The Matrix Of A Linear Transformation

Problem 30EQ

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