6*((x-1)(x+2)^(2))/(-1-x)<0

Solve (2x-3)/(x-1)+1=(6x-x^(2)-6)/(x-1)

(d)/(dx ) { (1)/( 6) log ""((x-1)^(2))/(x ^(2) + x +1 ) + (1)/( sqrt3)Tan ^(-1) ((2x +1)/( sqrt3))}=

Using the properties of determinants, prove that following : |{:(1,x,x+1),(2x,x(x-1),x(x+1)),(3x(1-x),x(x-1)(x-2),x(x+1)(x-1)):}|=6x^(2)(1-x^(2))

prove that |(1,x,x+1),(2x,x(x-1),x(x+1)),(3x(1-x),x(x-1)(x-2),x(x+1)(x-1))|=6x^(2)(1-x^(2))

Solve (2x-3)/(x-1)+1=(6x-x^2-6)/(x-1)dot

Solve (2x-3)/(x-1)+1=(6x-x^2-6)/(x-1)dot

(2x-1)/(2x+1)+(2x+1)/(2x-1)=6

Prove that : 1/6tan^(-1)""(2x)/(1-x^2)+1/9tan^(-1)""(3x-x^2)/(1-3x^2)+1/12 tan^(-1)""(4x-4x^3)/((1-6x^2+x^4))= tan^(-1)x

Solve for x: (1)/(x-2)+(2)/(x-1)=(6)/(x) ,x ne 0,1,2

int ((x ^ (-6) -64) / (4 + 2x ^ (-1) + x ^ (-2)) * (x ^ (2)) / (4-4x ^ (-1) + x ^ (-2))-(4x ^ (2) (2x + 1)) / (1-2x)) dx