`(d)/(dx)((x^(2))/(x-1))=`

differentiate (2)/(x+1)-(x^(2))/(3x-1)

(d)/(dx)(x^((1)/(x)))

(d)/(dx)[sin^(-1)(x^(2)-(1)/(2))]" at "x=0

(d)/(dx) {cos ((1-x ^(2))/(1+ x ^(2)))}=

(d)/(dx) { x ^(1//x)}=

If (d)/(dx)[cot^(-1)(x+1)]+(d)/(dx)(tan^(-1)x)=(d)/(dx)(tan^(-1)u)," then "u=

The differentiation of log_(a)x(a>0,a)*!=1 with respect to x is (1)/(x log_(a)a) i.e.(d)/(dx)(log_(a)x)=(1)/(x log_(a)a)

if (d)/(dx)(log_(e)x)=(1)/(x) then (d)/(dx)(log_(10)x)

If (d)/(dx)(log_(e)x)=(1)/(x) then (d)/(dx)(log_(10)x)=