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13 Nov 2019
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2. Use Green's Theorem to calculate Sc x2ydx - xy2dy where C is the boundary of the annulus [(x, y):4 sx2 + y2 s 9) oriented so that inner circle of the annulus is oriented counter clockwise and the outer circle of the annulus is oriented clockwise. 3. Let C be the oriented curve starting at the point (-3,-3), moving along the line y = x to the point (2,2), then going back to (-3,-3) by following the parabola y = 6-x. Let F(x, y) = (yx2-cos(x*) ,eyz). Calculateå ¯ ·dif
Please show all your work. Finna learn. Thanks!
2. Use Green's Theorem to calculate Sc x2ydx - xy2dy where C is the boundary of the annulus [(x, y):4 sx2 + y2 s 9) oriented so that inner circle of the annulus is oriented counter clockwise and the outer circle of the annulus is oriented clockwise. 3. Let C be the oriented curve starting at the point (-3,-3), moving along the line y = x to the point (2,2), then going back to (-3,-3) by following the parabola y = 6-x. Let F(x, y) = (yx2-cos(x*) ,eyz). Calculateå ¯ ·dif
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Deanna HettingerLv2
24 Feb 2019