`lim_(x->0) (tanx-sinx)/sin^3x`

Evaluate: (i) lim_(xrarr0)((tanx-sinx)/sin^(3)x)" "(ii)lim_(xrarr0)((tanx-sinx))/(x^(3))

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

Evaluate the following limits: lim_(xrarr0)((tanx-sinx))/(sin^(3)x)

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

lim_(xrarr0)(tanx-sinx)/(x^3)=

Evaluate lim_(xto0)(tanx-sinx)/(x^(3)).

Evaluate the following (10-17) limits : lim_(x to 0)(sin3x-sinx)/(sinx)

lim_(xrarr0) (sin 3x)/x