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\begin{tabular}{rll}
\multicolumn{3}{c}{\textbf{Math 365 Honors Analysis I\hfill Fall 2000}}\\
\hline
Aug  23 & Introduction & \#1 p.44:1,3,5,7,11,15\\
Aug  23 & Chapt.1, 1--5  Review
        & \\
\hline
     28 & Chapt.2, 7--12 1st Order
        & \#2 p.75:1,2,4,10,11,13\\
     30 & Chapt.3, 14--16 2nd Order Linear
        & \#3 p.86:1,8,9,10;p.91:3,9;p.94:2\\
Sep   1 & Chapt.3, 17--19 2nd Order Linear Methods
        & \#4 p.97:2acd,3,4;p.103:1c,2,3a\\
\hline
      4 & Chapt.3, 22--23 Higher Order Linear
        & \#5 p.127:3,5,7,20,21,22ac\\
      6 & Chapt.3, 23 Operator Methods
        & \#6 p.135:1,2,7,16\\
      8 & Chapt.4, 24 Sturm Separation
        & \#7 p.161: 2,3,4 \hfill\emph{Quiz 1}\\
\hline
     11 & Chapt.4, 25 Sturm Comparison
        & \#8 p.164: 1,2,3\\
     13 & Chapt.4, 25 Sturm Comparison
        & \\
     15 & Chapt.5, 26 Power Series
        & \#9 p.171: 2,5,6,7\\
\hline
     18 & Chapt.5, 27 Series Solutions, 1st Order
        & \#10 p.175: 1,2,3,4b\\
     20 & Chapt.5, 28 Series Solutions, 2nd Order
        & \#11 p.182: 1,5,6\\
     22 & Chapt.5, 28 Series Solutions, 2nd Order\\
\hline
     25 & Chapt.5, 29 Regular Singular Points
        & \#12 p.191: 1,3,4ab,5; p.198:3ab,4,5\\
     27 & Chapt.5, 30 Regular Singular Points\\
     29 & Chapt.6, 33 Fourier Series
        & \#13 p.256: 1,2,3,5,6,7 \hfill\emph{Quiz 2}\\
\hline
Oct   2 & Chapt.6, 33 Fourier Series
        & \#14 p. 263:1--4\\
      4 & Chapt.6, 34 Convergence\\
      6 & Chapt.6, 35--36 Even and Odd, Arbitrary Intervals
        & \#15 p. 270:8,10,11; p.276:10,11\\
\hline
      9 & Chapt.6, 37 Orthogonal Functions\\
     11 & Chapt.6, 38 Mean Convergence\\
     13 & \emph{Midterm Exam}\\
\hline
 14--22 & \emph{Midsemester Break}\\
\hline
     23 & Chapt.7, 39--40 PDE, Vibrating String
        & \#16 p.308:1,2,5,7\\
     25 & Chapt.7, 41 Heat Equation I
        & \#17 p.308:2--6\\
     27 & Chapt.7, 41 Heat Equation II, Mma Demo\\
\hline
     30 & Chapt.7, 42 Dirichlet Problem I
        & \#18 p.322:1--4\\
Nov   1 & Chapt.7, 42 Dirichlet Problem II\\
      3 & Chapt.9, 48--49 Laplace Transforms
        & \#19 p.384:1--6 \hfill\emph{Quiz 3}\\
\hline
      6 & Chapt.9, 49--50 Applied to Diff. Eq.
        & \#20 p.394:1--4\\
      8 & Chapt.9, 51 Derivatives and Integrals
        & \#21 p.398:1--5\\
     10 & Chapt.9, 52 Convolutions, Abel's Problem
        & \#22 p.404:1,2a,5\\
\hline
     13 & Chapt.9, 53 Unit Step and Impulse Functions
        & \#23 p.410:1--4\\
     15 & Chapt.10, 54--55 Linear Systems
        & \#24 p.420:1,2; p.426:4--8\\
     17 & Chapt.10, 55 Linear Systems
        & \hfill\emph{Quiz 4}\\
\hline
     20 & Chapt.10, 56 Constant Coefficients
        & \#25 p.433:1,5\\
     22 & Chapt.10, 56 Complex \& Repeated Roots\\
 23--26 & \emph{Thanksgiving Holiday}\\
\hline
     27 & Chapt.10, 56 Variation of Parameters
        & \#26 Handout\\
     29 & Chapt.11, 58 Autonomous Systems, Phase Plane
        & \#27 p.446:3,4,6,7\\
Dec   1 & Chapt.11, 59 Critical Points, Stability
        & (\#28 p.454:1--3) \hfill\emph{Quiz 5}\\
\hline
      4 & Chapt.11, 60 Stability for Linear Systems
        & (\#29 p.464:1,3)\\
      6 & Chapt.11, 62--63 Simple Critical Points
        & (\#30 Handout)\\
   7--8 & \emph{Study Days}\\
\hline
Dec  15 & \emph{Final Exam} 8:00--10:00 a.m.\\
\hline
\end{tabular}

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