`d/(dx)|x|`

Find 1.(d)/(dx)ln|x| 2.(d)/(dx)ln|x^(2)-x|

(d)/(dx)(x^(x))=?

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

d/(dx)(x^x)=?

If f(x)a n dg(x) a re differentiate functions, then show that f(x)+-g(x) are also differentiable such that d/(dx){f(x)+-g(x)}=d/(dx){f(x)}+-d/(dx){g(x)}

If f(x) and g(x) a re differentiate functions, then show that f(x)+-g(x) are also differentiable such that (d)/(dx){f(x)+-g(x)}=(d)/(dx){f(x)}+-(d)/(dx){g(x)}

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

If (d)/(dx)((x)/(sinx))=