`lim_(x-gt0)(sqrt(1+tanx)-sqrt(1-tanx))/(sinx)=`

underset(x to 0)"Lt" (sqrt(1+tanx)-sqrt(1-tanx))/(sin x)=

Evaluate the limits lim_(x to0)(sqrt(1+sinx)-sqrt(1-sinx))/(tanx)

lim_(xto0)(sqrt(1+sinx)-sqrt(1-sinx))/tanx

Evaluate the following limits: lim_(xrarr0)(sqrt(1+sinx)-1sqrt(1-sinx))/(x)

lim_(x rarr 0) (sqrt(1+sinx)-sqrt(1-sinx))/x=

lim_(xto0)(sinx)^(2tanx)=

The value of lim_(xto0^(+))(-1+sqrt((tanx-sinx)+sqrt((tanx-sinx)+sqrt((tanx-sinx)+…oo))))/(-1+sqrt(x^(3)+sqrt(x^(3)+sqrt(x^(3)+…oo)))) is

Lt_(x->0 )(-1+sqrt(("tanx-sinx)+sqrt((tanx-sinx)+sqrt(..........)))oo)/(-1+sqrt(x^3+sqrt(x^3+sqrt(x^3+....)))oo

Let f(x)=(sqrt(1+sinx)-sqrt(1-sinx))/(tanx) , x ne 0 Then lim_(x to 0) f(x) is equal to