lim_(x rarr-2)(log(x+3))/(x+2)=1

lim_(x rarr2)(log(2x-3))/(2(x-2))

lim_(x rarr0)(log(1+x))/(x)=1

Prove that lim_(x rarr 2) log(2x-3)/(2(x-2))=1

lim_(x rarr0)(sin log(1-x))/(x)

STATEMENT-1: lim_(x rarr oo)(log[x])/(sqrt(([x])/(sec^(2)-1)))=0 STATEMENT-2: lim_(x rarr0)(sqrt(sec^(2)-1))/(x) does not exist.STATEMENT-3: lim_(x rarr2)(x-1)^((1)/(x-2))=1

lim_(x rarr 0) (log(1+x))/(3^x-1)=1/(log_(e)(3))

lim_(x rarr0)(x log(1+2x))/(x tan x)

Lim_(x rarr0)(log(1+x)-x)/(x^(2))

Evaluate the following limit : lim_(x rarr 0)(log(1+3x))/(3^x-1) .

Evaluate : lim_(x rarr 0) (log(1+x))/x .