( x ^ 2 - 4 ) / ( x - 2 ) =
( x + 2 ) * ( x - 2 ) / ( x - 2 ) =
x + 2
lim ( x ^ 2 - 4 ) / ( x - 2 ) as x->2 =
lim ( x + 2 ) as x->2 = 2 + 2 = 4
( x + 1 )/ ( x - 1 ) = 2 / ( x - 1 ) + 1
lim ( x + 1 )/ ( x - 1 ) as x->1 =
lim [ 2 / ( x - 1 ) + 1 ] as x->1 = + OR - infinitty
becouse lim 2 / ( x - 1 ) as x->1 = + OR - infinity
lim (x^(2)-4)/(x-2)
x->2
lim
x->1 (x+1)/(x-1)
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