Please review and solve the following problem. The screenshot listed already has some work done and the correct answer listed. Please solve the problem and include an explanation of how the work was solved. Also, Please make sure to double check the answer provided matches up with the screenshot and the work is properly formatted so I am able to follow along. Thanks :) (3.) For a well behaved function F on a special type of curve C, the book says that Green's theorem isjust a special case of Stokes' theorem. Explain the necessary conditions on the curve and then prove thatthis is true given the assumption of these conditions.CmustTieintuху(or any) planAif(0,0,1)1Cĥ to s~ FxF 20-JRلسنهStulco:3ахdy[SexF·ds = ff.drSSS OXF• R dsS✓сS| 0dy.Grews the "

(3.) For a well behaved function F on a special type of curve C, the book says that Green's theorem is just a special case of Stokes' theorem. Explain the necessary conditions on the curve and then prove that this is true given the assumption of these conditions. C must Tie in tu ху (or any) plan A if (0,0,1) 1C ĥ to s ~ FxF 20-JR لسنه Stulco: 3 ах dy [SexF·ds = ff.dr S SS OXF• R ds S ✓ с S | 0 dy. Grews the "

(3.) For a well behaved function F on a special type of curve C, the book says that Green's theorem is just a special case of Stokes' theorem. Explain the necessary conditions on the curve and then prove that this is true given the assumption of these conditions. C must Tie in tu ху (or any) plan A if (0,0,1) 1C ĥ to s ~ FxF 20-JR لسنه Stulco: 3 ах dy [SexF·ds = ff.dr S SS OXF• R ds S ✓ с S | 0 dy. Grews the "

Calculus For The Life Sciences

2nd Edition

ISBN:9780321964038

Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.

Chapter6: Applications Of The Derivative

Section6.3: Implicit Differentiation

Problem 42E

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