ii) (2x+6)(3x+6)

lim_(x to 0) ((2x-3)(3x-4))/((4x-5)(5x -6))

Solve: {:(x - 2y = 6),(3x + 6y = 0):}

If int(x^(9)+x^(6)+x^(3))(2x^(6)+3x^(3)+6)^(1//3)dx=a(2x^(9)+3x^(6)+6x^(3))^(4//3)+c then the value of 48a must be _______

{:(3x - 2y = 6),((x)/(3) - (y)/(6) = (1)/(2)):}

(2x ^(2) + 3x -4) (3x +2) = 6x ^(3) + ax ^(2) -6x-8 In the above equation, a is a constant. If the equation is true for all value of x, what is the value of a ?

If (3x)/((x-6)(x+a))=2/(x-6)+1/(x+a) " then "a=

Factorize: (i) 6x^2-13 x+6 (ii) -2x^2-3x+2

If x != 3 and x != 6 , then (2x^2 - 72)/(x - 6) - (2x^2 - 18)/(x - 3) =

3x - 7 gt 2 ( x - 6 ), 6 - x gt 11 - 2x

int( (log x)^(5) )/( x ) dx is equal to a) (log x^(6))/( 6) + C b) ( ( log x )^(6))/( 6) + C c) ((log x )^(6))/( 3x^(2)) + C d) none of these