If `lim_(x->0)` `(tan^(10)x-sin^(10)x)/(x^(10+n) ` `= 5,` then `n` is

lim_(x rarr0)(tan^(3)x-sin^(3)x)/(x^(5))=

lim_(x->0)(sin5x)/(tan3x)

lim_(x rarr0)(2(tan x-sin x)-x^(3))/(x^(5))

lim_(x rarr0)(tan x)/(sin^(2)x)

If lim_(x to 0) ({(a-n)nx - tan x} sin nx)/x^(2) = 0 , where n is non-zero real number, then a is equal to

lim_(xto0)(tan2x)/(sin5x)

lim_ (x rarr0) (tan x-sin x) / (sin3x-3sin x)

If lim_(x to 0) (x^n-sin^n x)/(x-sin^n x) is nonzero and finite , then n in equal to

Evaluate lim_(x to 0) (tan x - "sin" x)/(x^(3))