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\noindent {\LARGE M}{\large ath} {\LARGE 312} {\LARGE S}{\large pring} {\LARGE 98}
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{\Large Quiz {\bf 2}}\hspace{7cm} & \hspace{1.65in} & \hspace{1in}\\
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Name: \makebox[2in]{\hrulefill}  & \hspace{1.5in} & \\
 & \hspace{1.5in} &  Complex~Analysis  \\
Date: \makebox[2in]{\hrulefill} & \hspace{1.5in} & {\bf Friday January 23, 1998} \\
Time Begun: \makebox[2in]{\hrulefill} & \hspace{1.5in} & Ron Buckmire \\ 
Time Ended: \makebox[2in]{\hrulefill} & \hspace{1.5in} & \\
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{\Large {\bf Topic :}} Solutions of Equations of a Complex Numbers

{\small The point of this quiz is to test your ability to solve equations which involve complex variables, and to understand the multiple forms of complex numbers.}

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{\Large {\bf Instructions: }}
\begin{itemize}
\item[1.] Once you open the quiz, you have 60 minutes to complete it.
%\item[1.] Once you open the quiz, you have 30 minutes to complete it.
\item[2.] You may use the book or any of your class notes.  You must work alone.
%\item[2.] You may not use the book or any of your class notes, but you may use a calculator.  You must work alone.
\item[3.] If you use your own paper, please staple it to the quiz before coming to class.  If you don't have a stapler, buy one.
\item[4.] After completing the quiz, sign the pledge below stating on your honor that you have adhered to these rules.  
\item[5.] Your solutions must have enough details such that an impartial observer can read your work and determine HOW you came up with your solution.
\item[6.] Relax and enjoy...
\item[7.] {\bf This quiz is due on Monday, January 26}, in class.  NO LATE QUIZZES WILL BE ACCEPTED.
\end{itemize}

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{\bf Pledge:} I, \makebox[2in]{\hrulefill}, pledge my honor as a human being and Occidental student, that I have followed all the rules above to the letter and in spirit.
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Math 312 Spring 98 \`  Quiz 2\\
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{\large\bf SHOW ALL YOUR WORK}
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\begin{itemize}
\item[1.] Find all the solutions of $z^2 + (2i-3)z + 5-i = 0$ and write them in rectangular form.
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\item[2.] Show that $z_1 = 2-3i$ and $z_2 = 1+i$ solve the above equation and
write them in exponential form.
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\end{itemize}
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