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(6 points) Let S = {(x, y, e¯¹) | x² + y² <1}. Use the surface Se to calculate the flux integral √(V × F) · dS. Be sure to justify your answer. (14 points) Let S = {(x, y, z) | z = e−(x²+y²), x² + y² ≤ 1}. The surface is the graph of ze(+2) sitting over the unit disk. = (a) (4 points) What is the boundary OS? Explain briefly. (b) (4 points) Let F(x, y, z) = (e³+2 - 2y, xe³±² + y, e²+y). Calculate the curl V × F.

(6 points) Let S = {(x, y, e¯¹) | x² + y² <1}. Use the surface Se to calculate the flux integral √(V × F) · dS. Be sure to justify your answer. (14 points) Let S = {(x, y, z) | z = e−(x²+y²), x² + y² ≤ 1}. The surface is the graph of ze(+2) sitting over the unit disk. = (a) (4 points) What is the boundary OS? Explain briefly. (b) (4 points) Let F(x, y, z) = (e³+2 - 2y, xe³±² + y, e²+y). Calculate the curl V × F.

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter3: Functions And Graphs
Section3.3: Lines
Problem 20E
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(6 points) Let S = {(x, y, e¯¹) | x² + y² <1}. Use the surface Se to calculate the flux integral √(V × F) · dS. Be sure to justify your answer.
Transcribed Image Text:(6 points) Let S = {(x, y, e¯¹) | x² + y² <1}. Use the surface Se to calculate the flux integral √(V × F) · dS. Be sure to justify your answer.
(14 points) Let S = {(x, y, z) | z = e−(x²+y²), x² + y² ≤ 1}. The surface is the graph of ze(+2) sitting over the unit disk. = (a) (4 points) What is the boundary OS? Explain briefly. (b) (4 points) Let F(x, y, z) = (e³+2 - 2y, xe³±² + y, e²+y). Calculate the curl V × F.
Transcribed Image Text:(14 points) Let S = {(x, y, z) | z = e−(x²+y²), x² + y² ≤ 1}. The surface is the graph of ze(+2) sitting over the unit disk. = (a) (4 points) What is the boundary OS? Explain briefly. (b) (4 points) Let F(x, y, z) = (e³+2 - 2y, xe³±² + y, e²+y). Calculate the curl V × F.
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