tan2x+(1)/(3x)=5,(5x)/(6x^(2)+30x+1)" and "x|dx

y= tan^(-1)((5-x)/(6x^(2)-5x-3)) find dy/dx

tan^-1((5x)/(1-6x^2))

tan^-1((5x)/(1-6x^2))

y= tan^(-1)((5x+1)/(3-x-6x^(2))) find dy/dx

int_(2)^(3)(1)/(x^(2)+5x+6)dx =

If y = tan ^(-1) ((2x )/( 1 -x ^(2))) + tan ^(-1) ((3x - x ^(3))/( 1 - 3x ^(2)))- tan ^(-1) ((4x - 4x ^(3))/( 1 - 6x + x ^(4))), then show that (dy)/(dx) = (1)/(1 + x ^(2)).

If y=tan ^(-1) ((4x)/( 1+5x^(2))) +cot ^(-1) ((3-2x)/( 2+3x)),then (dy)/(dx)=

If y = tan^(-1)((3x-x^(3))/(1-3x^(2))) + tan^(-1) ((4x-4x^(3))/(1-6x^(2) + 4x^(4))) then (dy)/(dx) =

int ( x +2)/( 2x ^(2) + 6x + 5) dx = p int ( 4x +6)/( 2x ^(2) + 6x +5) dx + (1)/(2) int (1)/( 2x ^(2) + 6x + 5) dx then p