`lim_(x-gt0)((1-x)^n-1)/x`

What is lim_(xto0) ((1+x)^(n)-1)/(x) equal to ?

lim_(x rarr0)((1-x)^(n)-1)/(x)

lim_(xrarr0)((1+x)^(n)-1)/(x) is equal to

Evaluate lim_(xrarr0)((1+x)^(n)-1)/(x)

If lim_(x->1)((x^n-1)/(n(x-1)))^(1/(x-1))=e^p , then p is equal to

lim_(x to 0) (2^(x)-1)/(x) +lim_(x to 0) (3^(x)-1)/(x) - lim_(x to 0) ((6^(x)-1)/(x)) equals :

(i) lim_(x to 0) (a^(x) - 1)/(log_(a)(1 + x)), a gt 0 (ii) lim__(x to 0) (In (X + a)- In a)/(e^(2x) - 1) (ii) lim_(x to (pi)/(4)) (In(tanx))/(1 - cotx)

lim_(x rarr0)((x+1)^(n)-1)/(x)