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Problem 3. Let C be the curve with implicit equation (x2 + (1 – 2)2 +2 – 1)2 = 2(x² + (1 – 2)2) in the first quadrant of the(a) Find the x-coordinate of the point on C for which z=0. (b) Let & be the outward-oriented surface created by revolving C a

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(1-3)? + 2- (124 2-1)? 2 (x2+ (1-2)2) *, 230 d first Quadrants where Z 21 7-0 fel? (3x2+ (-632+ 0-1)= 2 (x? +1) (e? +1-1) 2 (Lo 22!= J3 which gives x²=1+53 X XE 1+53 xoo Finally x-woodlinate is ez J+53 di 1.65289165 1 X ~ 1.6529 x Part 6 SS EXE) ondsŠ x ² = 1 را T d Ja е RP d JE g 2x 73 3x2= ($(23) he d (23) da de 29 30 +CaCraw_sa dej Tx= (o-o]ê -[o-o]i+ [2-1) So Text = .of Where is the boundary curve c. which will be a circle in x-y plane having zo Jading of circle will be equal to X= (1+3=8 fX = J1 +53 Cost y = 1 +53 sint where te [o, art] Lt MA)= JH J3 (Sine) i + 2 J1 +53 Cost ŷ to Lo Sext) nas = g f. aru & R. are3(1453) 8 (1-60824) ff & F. do = SAE(+53) sin? 4., 72(1753) Casex) dx where wit= 1-sinet ㄷ 1 E(1+53) Sütf+ 2015) 6 stk) ) diE 40C1t5a) – 3(153) [pin - Storze } EYTT (1+13) 361453) x 21 = 2 48 (1+53) - 30 (1+55) = H (1433) Frally SS ExF). nads= (1+

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