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Unformatted text preview: F â‹… d r C âˆ« along the curve C given by r t (29 = t , t 2 , t 3 for 0 â‰¤ t â‰¤ 2. 6. Evaluate the line integral x 2 dy C âˆ« along the triangular path consisting of the line segments from 0,0 ( 29 to 2,3 ( 29 , 2,3 ( 29 to 1,0 ( 29 , and 1,0 ( 29 to 0,0 ( 29 . Hint: Donâ€™t try to make this too hard! 7. Find the equation of the plane tangent to the parametric surface x = uv , y = u + v , z = u 2 at the point 0,2,1 ( 29 . 8. Evaluate the surface integral x + y ( 29 dS S âˆ«âˆ« where S is the part of the plane x = z that lies above the square with vertices with vertices 0,0 ( 29 , 1,0, ( 29 , 0,1, ( 29 ,and 1,1 ( 29 ....
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This note was uploaded on 01/24/2011 for the course MATH 22 taught by Professor Brigham during the Winter '08 term at Missouri S&T.
 Winter '08
 BRIGHAM
 Math

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