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    Harvard university
    Feb-1997 - Aug-2003

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    Strayer University
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Category > Calculus Posted 10 Jul 2017 My Price 5.00

Question 1

Question 1
i). Verify Green’s theorem for the indicated Region D with boundary 6D and functions P,Q:
1r 7r
13— [0:5] X [015]
P (M!) = sin($) Q($, y) = C03(y) ii). Use Green’s theorem to find the area of one loop of the four leafed rose 7' : 3sin(29). As a hint,
mdy — ydx = 1'2 d9.
Question 2 1). Evaluate the surface integral f [S F - n dA where F(a:, y, z) : i+ j + z($2 + y2)2k. Also, S is the surface
of the cylinder 3:2 + y2 s 1,0 g z 3 1. ii). Let the velocity field of a fluid be described by F : fl - 1 (m/s). Compute the number of cubic meters
of fluid per second that cross the surface :52 + 2:2 = 1, 0 g y g 1, 0 g a: 5 1

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SuperTutor
(15)
Status NEW Posted 10 Jul 2017 02:07 AM My Price 5.00

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file 1499655006-Solutions file.docx preview (51 words )
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