Question 1(Multiple Choice Worth 1 points) (06.09 MC) Use integration by parts to fill in the table for ( v2x Inxox, such that integration can be completed. U = ? dv = ? du = ? v=? O u= \\2x, du= dx dv = Inxdx, v = xinx - x 2V/2x Ou= Inx, du = -, dv = v2xdx, v_ 2v2x3 X 3 O u=\\2x, du- 2V/2x3 -dx, dv = Inxdx, v = _ 3 Ou= Inx, du = , dv =v2xdx, V=- 1 X 2V/2xQuestion 2(Multiple Choice Worth 1 points) (06.09 MC) Evaluate ( ev2xax. Oe2 - 1 O 2e2 O 2e2 + 2 Oe2 + 1 Question 3(Multiple Choice Worth 1 points) (06.09 MC) Which of the following represents the correct integration by parts for ] x sin(2x) dx? [ xsin(2x) dx = xsin(2x) + - [ cos(2x) dx [ xsin(2x)dx = xsin(2x) - [ cos(2x) dx Of xsin(2x)dx = *. = 2 sin(2x) - [x2 cos(2x) dx [ xsin(2x) dx = = sin(2x) +_ [ x'cos(2x) dxQuestion 4(Multiple Choice Worth 1 points) (06.09 MC) Evaluate ( x23* dx. *4.3* 2x.3* 2.3* In 3 In 3 +C (In3)2 Ox .3* 2x .3* 2.3* In3 (In3) ( In 3 ) 3 +C O *3 .3* In3. x3.3* 3 +C 3 (x .3* In3.x3.3* 3 +C 3Question 5(Multiple Choice Worth 1 points) (06.09 MC) An experiment revealed that an unknown function of interest f and its derivative f' appear to behave as shown in the graph. Use the incomplete graph of f and f' to evaluate [(2x + 3)F"(x) dx. 10 (2, 7.389) Co (1, 2.718) W (0, 1) 04 -1 1 -0.5 0.5 1 1.5 2 2.5 3 O 132.443 O 42.334 O 35.945 14.308