Determine whether the integral converges or diverges. If it converges, determine its value. I m " (it m 17(1 + x2) 4 The integral converges to E 17 The integral converges to T 4 The integral converges to EST. 0 The integral diverges. x e a comparison to determine whether the integral dx converges or diverges. J17.5 x .15/2 - 30 O 00 Comparing to 17.5 : .1/2 dx, the integral converges. O 1 Comparing to .15/2 dx, the integral diverges. 17.5 x O 1 Comparing to 15/2 dx, the integral converges. 17.5 x O Comparing to dx, the integral diverges. J17.5 x-1/2Use a comparison test to determine whether the integral converges or diverges. 00 . 4 J sm (5x)dx I} 4 +9\" 0 00 Comparing toJ- sin4(5x) abut, the integral diverges. 0 Comparing to dx, the integral converges. ex 0!} Comparing to] sin4(5x) (it, the integral converges. III 00 1 Comparing to] Edit, the integral diverges. III Drag and drop the missing terms in the boxes. 6.x2 - 14x - 4 A B C + + 2x3 - 2x 2x 2x - 1 2x + 1 x+1 x- 1Drag and drop the missing terms in the boxes. 2.x2 - 5x + 2 + x+x x- + 1 B.x A Bx + C