2017 Review Problems for Test 3 (Bonus point is due by Tue 11/28) Name CSU ID Show all your work to receive full credit. Unless otherwise specified, a correct answer w1th no visible work or justification will get little or no credit. Q1. (a) Evaluate H0 eysz. Where D is the region below: ([2) Note that f f ey dA= j F82\"? 2dxdy= Iny=g2(:)ey2dydx. X=g1 (y) a Y' 2\") 2 . . Wh.y using this form [[0 e' dA= I: I mix) ey dydx 1s NOT a good option to evaluate the integral for this problem? .x2 3 Q2. Evaluate the the given double integral LO 30... 9 (x2 + y 2)2 dydx by changing to 3 polar coordinates. I0 3 [0 H (x2 + y2)5 dydx = _ \\