" (i) "(3x+2)^(3)

lim_ (x rarr oo) ((2x-3) ^ (2) (3x + 2) ^ (3)) / ((2x + 1) ^ (5))

Solve : (5x-3)/(2)- (3x-2)/(3)=(2)/(3)

Simplify : (3x^(2))^(-3)xx(x^(9))^((2)/(3))

Simplify: (-3) x (-2)^3

Incorrect: (3x^2)/(3x^2) =0 Correct : (3x^2)/(3x^2) =1 .

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

Find the product of the binomials: ((4)/(3)x^(2)+3)((4)/(3)x^(2)+3)

When a + b + c = (x)/(2) , then the value of ((x)/(3 ) - 2a) ^(3) + ((x)/(3) - 2b) ^(3) + ((x)/(3) - 2c) ^(3) - 3 ((x)/(3) - 2a) ((x)/(3) - 2b)((x)/(3) - 2c) is

Factorise: x ^(3) - 3x ^(2) + 3x + 7