Lim n(n!)^(-1/n)

n→∞

lim a

x→t

lim x

x→c

         lim c f(x)

         x→a

       c lim f(x)

          x→a

      Lim [f(x) + g(x)]

      x→a

where the limit as x→a of f(x) and the limit as x→a of g(x) both exist

= Lim f(x) + Lim g(x)

   x→a         x→a

Lim [f(x) - g(x)]

   x→a

where the limit as x→a of f(x) and the limit as x→a of g(x) both exist

If f(x) is continuous at b and the limit as x→a of g(x)=b, then...

the limit as x→a f(g(x))

Lim (ax+b)

        x→c

Lim x^(-1)

          x→0