`int(x^4+4)/(x^2-2x+2)dx` (A) `(x^3)/2+x^2+2x+c` (B) `(x^3)/3+x^2+2x+c` (C) `(x^3)/3+(x^2)/2+x+c` (D) `(x^3)/3+x^2-2x+c`

int (2x ^ (3) + 3x ^ (2) + 4x + 5) / (2x + 1) dx equls to: (A) (x ^ (3)) / (2) + (x ^ (2)) / (2) +3 (x) / (2) + (7) / (4) ln (2x + 1) + C (B) 5 (x ^ (3)) / (2) + 6 (x) / (2) + (7) / (4) ln (2x + 1) + C (C) 3 (x ^ (3)) / (2) + 3 (x ^ (2)) / (2) + (7 ) / (4) ln (2x + 1) + C (D) (x ^ (2)) / (2) + 3 (x) / (2) + (7) / (4) ln (2x + 1) + C

(d^(2))/(dx^(2))(x^(2)+3x+2)= (A) 2x+3 (B) 2 (C) 3 (D) 2x

int(3x^(2)-2x+4)tan(x^(3)-x^(2)+4x-2)dx

Evaluate int(x^(4)-3x^(2)-3x-2)/(x^(3)-x^(2)-x)dx

int(2^(x)+3^(x))/(4^(x))dx=+c

int(dx)/(sqrt(x)+sqrt(x-2))= , (A) (1)/(3)[x^(3/2)-(x-2)^(3/2)]+c , (B) (2)/(3)[x^(3/2)-(x-2)^(3/2)]+c , (C) (1)/(3)[(x-2)^(3/2)-x^(3/2)]+c , (D) (2)/(3)[(x-2)^(3/2)-x^(3/2)]+c

If A = 4x^(3) - 5x + 7, B = 2x^(3) -x^(2) + 3 and C = 5x^(3) - 8x^(2) + 10 , then A - 2B - C is

The anti derivative of (sqrt(x)+1/(sqrt(x))) equals (A) 1/3x^(1/3)+2x^(1/2)+C (B) 2/3x^(2/3)+1/2x^2+C (C) 2/3x^(3/2)+2x^(1/2)+C (D) 3/2x^(3/2)+1/2x^(1/2)+C

If int (dx)/(x-x^(3))=A log |(x^(2))/(1-x^(2))|+c then A= (A) 2 (B) 1/2 (C) 2/3 (D) 1/3

x^(2)dx-y^(2)dy+xdx=dy-ydy-dx A) 2(x^(3)-y^(3))-3(x^(2)+y^(2))+6(x-y)=c B) 2(x^(3)-y^(3))+3(x^(2)-y^(2))+6(x+y)=c C) 2(x^(3)-y^(3))-3(x^(2)+y^(2))-6(x-y)=c D) 2(x^(3)-y^(3))+3(x^(2)+y^(2))+6(x-y)=c