Problem #3:Let F(x, y, z) = (5y, 6x, 5y). Use Stokes' theorem tocomputeSoCF. drwhere C is the intersection of the cylinder x² + 1² = 9and the surface z = 4. The curve C is oriented counterclockwise as viewed from above.

Answered: Image /qna-images/answer/640b129c-26ed-47f3-ae13-47df6693fc71.jpg

Answered: Problem #3: Let F(x, y, z)= (5y, 6x,…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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A snack company is preparing two mixtures of snacks from a supply of 110 pounds pretzels, 30 pounds pistachios, 10 pounds cheese puffs, 60 pounds sesame sticks, and 20 pounds toffee bites. Mixture X contains 55% pretzels, 20% pistachios, 5% cheese puffs, 20% sesame sticks, and no toffee bites, and sells for $7.99 per pound. Mixture Y contains 45% pretzels, 10% pistachios, no cheese puffs, 10 % sesame sticks, and 15% toffee bites, and sells for $5.99 per pound. If x = # of pounds of Snack X and y = # of pounds of Snack Y, determine the constraints on this linear programming problem. Inequality for pretzels [ Choose ] Inequality for pistachios ( Choose] Inequality for cheese puffs ( Choose ) Inequality for sesame sticks [Choose ] Inequality for toffee bits [ Choose ) Non-negativity inequalities [ Choose ] >
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Problem #3: Let F(x, y, z)= (5y, 6x, 5y). Use Stokes' theorem to compute F. dr where C is the intersection of the cylinder x² + ² = 9 and the surface z = 4. The curve C is oriented counter clockwise as viewed from above.