`lim_(x->0)sinx^@/x`

lim_(x->0)|sinx|/x

Evaluate of the following limit: (lim)_(x->0)(x-sinx)/(x^3)

lim_(x to 0)sinx/x=……………….. .

Evaluate the following : lim_(x to 0)(sinx^(@))/x

lim_(x->0) ([(-5sinx)/x]+[(6sinx)/x] .(where [-] denotes greatest integer function) is equal to

lim_(x->0) (e^[[|sinx|]])/([x+1]) is , where [.] denotes the greatest integer function.

lim_(x->0) (tanx-sinx)/x^n (n in N) exists then sum of all possible values of n is

Evaluate the following limit: (lim)_(x->0)(e^(sinx)-1)/x

lim_(x rarr0)(sinx/x)^(1/(1-cos x))

If lim_(xtoa)f(x)=1 and lim_(xtoa)g(x)=oo then lim_(xtoa){f(x)}^(g(x))=e^(lim_(xtoa)(f(x)-1)xg(x)) lim_(xto0)((sinx)/x)^((sinx)/(x-sinx)) is equal to