`((2x)/3-3/(2x))^6`

If g(x)=2f(2x^(3)-3x^(2))+f(6x^(2)-4x^(3)-3)AA x in R and f'(x)>0AA x in R then g(x) is increasing in the interval

Resolve into Partial Fractions (v) (2x^(3)+3)/(x^(2)-5x+6)

Resolve into Partial Fractions (v) (2x^(3)+3)/(x^(2)-5x+6)

(x)/(2)-(2)/(x)+sqrt(x)+(3)/sqrt(x)+x^(2)-3^(x)+(2)/(3)x^(6)

Differentiate w.r.t x : (x)/(2)-(2)/(x)+sqrt(x)+(3)/sqrt(x)+x^(2)-3^(x)+(2)/(3)x^(6)

Evaluate: P*T'int(2x-3)/(x^(2)-3x+6)dx

((2)/(3)x+4)((3)/(2)x+6)-((1)/(7)x-1)((1)/(7)x+1)

Solve for x: (2x-5)/3+(x-3)/2=1/6+2x

If "log"_(x+2) (x^(3)-3x^(2)-6x +8) =3 , then x equals to