`lim_(x->a) (sinx-sina)/(x^(1/2)-a^(1/2))`

The value of lim_(x->a) (sinx/sina)^(1/(x-a))=

lim_(x->oo)(x^2 - sinx)/(x^2-2)

(lim)_(x->0)(sina x)/(b x)

lim_(x->0) (2e^sinx-e^(-sinx)-1)/(x^2+2x)

Statement -1: lim_(xrarr pi//2 ) (cot x-cosx)/((2x-pi)^3)=-(1)/(16) Statement 2 lim_(xrarr0) (tanx-sinx)/(x^3)=(1)/(2)

Evaluate lim_(xto0) (sinx-sina)/(sqrt(x)-sqrt(a))

The value of lim_(x->0)((sinx)^(1/x)+(1/x)^(sinx)) , where x >0, is (a)0 (b) -1 (c) 1 (d) 2

The value of lim_(xrarr0)((sinx)/(x))^((1)/(x^2)) , is

lim_(x->0)(1+sinx-cosx+ln(1-x))/(x*tan^2x) using LHospitals Rule

For xgt0, lim_(xrarr0) {(sinx)^(1//x)+((1)/(x))^sinx} , is