`lim_(x rarr2)(x-2)/(x+1)=`

lim_(x rarr2)[(x-2)/(x^(2)-4)-(1)/(x^(3)-3x^(2)+x)]=(1)/(m) where l and m are mutually prime then the value of (l+m)

lim_(x rarr2)(x-2)/(sqrt(x)-sqrt(2))

lim_ (x rarr1) [(x-2) / (x ^ (2) -x) - (1) / (x ^ (3) -3x ^ (2) + 2x)]

lim_(x rarr2)(f(x)-f(2))/(x-2)=

lim_(x rarr2)(x^(2)+2x-1)/(x^(2)-4x+4)

Evaluate lim_(x rarr2)(x-2)/(log_(a)(x-1))

Evaluate: lim_(x rarr2)(x-2)/(log_(a)(x-1))

Show that lim_(x rarr2)[(1)/(x-2)-(1)/(x^(2)-3x+2)]=

lim_(x rarr0)(2^(2x)-1)/(x)