If `lim_(x->0)({(a-5)5x-tanx}sin5x)/(x^2)=0` then a = ...

lim_(x->0)((1-cos2x)sin5x)/(x^2sin3x)

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

lim_(xto0)(tanx-5x)/(7x-sinx) =….

lim_(x rarr0)((1-cos2x)sin5x)/(x^(2)sin3x)

Statement -1 : lim_( x to 0) (sin x)/x exists ,. Statement -2 : |x| is differentiable at x=0 Statement -3 : If lim_(x to 0) (tan kx)/(sin 5x) = 3 , then k = 15

Statement -1 : lim_( x to 0) (sin x)/x exists ,. Statement -2 : |x| is differentiable at x=0 Statement -3 : If lim_(x to 0) (tan kx)/(sin 5x) = 3 , then k = 15

lim_(x rarr0)(5sin x-7sin2x+3sin3x)/(x^(2)sin x)

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

lim_(xrarr0)(sinx-2sin(3x)+sin(5x))/x = …. .