\begin{frame}
  \frametitle{More Limits Laws}
 
  \begin{block}{}
    \begin{enumerate}
%       \setcounter{enumi}{5}
    \item $\lim_{x\to a} \;[f(x) + g(x)] = \lim_{x\to a} f(x) + \lim_{x\to a} g(x)$
    \item $\lim_{x\to a} \;[f(x) - g(x)] = \lim_{x\to a} f(x) - \lim_{x\to a} g(x)$
    \item $\lim_{x\to a} \;[c \cdot f(x)] = c \cdot \lim_{x\to a} f(x)$
    \item $\lim_{x\to a} \;[f(x) \cdot g(x)] = \lim_{x\to a} f(x) \cdot \lim_{x\to a} g(x)$
    \item $\lim_{x\to a} \frac{f(x)}{g(x)} = \frac{\lim_{x\to a} f(x)}{\lim_{x\to a} g(x)}$ if $\lim_{x\to a} g(x) \ne 0$
    \pause
      \item $\lim_{x\to a} \;[f(x)]^n = [\lim_{x\to a} f(x)]^n$ for $n$ a positive integer
    \pause
      \item $\lim_{x\to a} \;c = c$
    \pause
      \item $\lim_{x\to a} \;x^n = a^n$
    \pause
      \item $\lim_{x\to a} \;\sqrt[n]{x} = \sqrt[n]{a}$ for $n$ a positive integer\\
        (if $n$ is even we require $a > 0$)
    \pause
      \item $\lim_{x\to a} \;\sqrt[n]{f(x)} = \sqrt[n]{\lim_{x\to a} f(x)}$ for $n$ a positive integer\\
        (if $n$ is even we require $\lim_{x\to a} f(x) > 0$)
    \end{enumerate}
  \end{block}
 
\end{frame}