`(d)/(dx)(alpha x^(n))=`

Using mathematical induction prove that (d)/(dx) (x^(n))= n x^(n-1) for all positive integers n.

Using mathematical induction prove that : (d)/(dx)(x^(n))=nx^(n-1)f or backslash all n in N

Using mathematical induction prove that (d)/(dx)(x^(n))=nx^(n-1) for all positive integers n.

Using the formula of differentiation of product functions show that (d)/(dx)(x^(n))=nx^(n-1) , where n is a positive integer.

(d)/(dx) (tan^(n)x) = ……..

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

(d)/(dx)[log((x^(n))/(e^(x)))]=

If (d)/(dx)[ x^(n+1)+c]=(n+1)x^(n) , then find int x^(n)dx .

If (d)/(dx)[ x^(n+1)+c]=(n+1)x^(n) , then find int x^(n)dx .