\documentclass{exam}[12pt]

\usepackage{amsfonts,amsmath}

\boxedpoints

\addpoints
\pointsinmargin

\begin{document}
\pagestyle{head}

\firstpageheader{\large Calculus I}{\bf\Large Absolute Max/Min}{\large Name:\hspace{1in} }
%\extraheadheight{.7in}
%\extrafootheight{-1in} 
%\small{\textit{Work all questions completely.  Show all work.}}

\begin{questions}
\large{


\question Consider $f(\theta) = \sqrt{3} \, \theta - 2\cos{\theta}$.  Does 
$f(\theta)$ have an absolute max on $[0,2\pi]$?  What about an absolute
min?  If either exist, find it.

\vspace{3.5in}

\question Consider the function $f(x)=x^3 - 6x^2$ on the interval $[-1,5]$.
 Find all critical values and find the absolute max and min.





}
\end{questions}
\end{document}