Question

and inside the The volume of the solid in-between the half-cones 2= 13.x2 + 3y2 and z= sphere x2 + y2 + x2 = 9 can be given by the integral BDF sin(o) dp do do, with JA JC JE A = [ Select ] B = [Select ] C = [Select ] D = [ Select ] E = [Select ] F = [ Select ]

Answer 1

solution: step to Given 3 5 32²4342 2 ſ x + 2 5 & x 487 4 27 9 In spherical co-ordinates xe Phold) Cosco), y = l fin (8)fin (0) k 3i Plosed) x² + y² + z ² = P2 p=9 slog pes 2 = √3 (82442) =) & Cos (8) = 53 Rin (8) B = Nan (Ⓡ) M = Rant (4) T/GCO @ Tz, ococ au volume = (row au 3 p2 fin (8) dla 1) de df do it is in the form of B opR p?hin (8) de dd do A Ć Here, Ato, Bi at, (I, DE TIJ, E = 0 & F = 3