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  {\bf Mathematics 108, Calculus II for Business, Spring 2000

Tentative Weekly Syllabus for instructors}

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 {\bf Text:} 
 \lq\lq Calculus for Business and Social Science, \rq\rq\,
by Himonas and  Howard, to which the numbers below refer.

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\noindent
{\bf Week 1: 1/18--1/21}
\begin{description}
  \item{$\bullet$} Review 5.1 (The Definite Integral) and Review  integration
by parts and substitution from  5.2.  
\item{$\bullet$} Do partial fractions from 5.2 
 \item[5.3] Area and the anti-derivative
 \end{description}
\noindent
{\bf Week 2: 1/24--1/28}
\begin{description}
  \item[5.4] The Definite Integral of Nonnegative Functions
  \item[5.5] Definite Integral of General Continuous
             Functions and Area
 \item[5.6] The Fundamental Theorem of Calculus
 \end{description}
{\bf Week 3: 1/31--2/4}
\begin{description}
  \item[5.7] Integration by Substitution and by Parts
             in Definite Integrals
  \item[5.8] Area  between two Curves
 \item[6.1] Average Value of Continuous Quantities 
 \end{description}
{\bf Week 4: 2/7--2/11}
\begin{description}
 \item[6.2] From Marginal Function to Total Function  
\item{$\bullet$} Review
  \item[$\bullet$] Exam 1, February 7, Thursday, 8:00-9:15 AM
  \end{description}

\noindent
{\bf Week 5: 2/14--2/18}
\begin{description}
 \item[6.3] Consumer and Producer Surplus
 \item[6.4] Future and Present Value of a Continuous Income Stream
\item[7.1] Improper Integrals
 \end{description}

{\bf Week 6: 2/21--2/25}
\begin{description}
  \item[7.2] Numerical Methods 
\item[8.1] Differential Equations and Applications:
Introduction
  \item[8.2] Separable Differential Equations
 \end{description}
{\bf Week 7: 2/28--3/3}
\begin{description}
  \item[8.3] The Logistic Growth Model
 \item[8.4] The Solow Growth Model - demonstrate Extra Notebook 2
  \item[9.1] Introduction,  and Gaussian Elimination (begin)
  \end{description}


\noindent{\bf Week 8: 3/6--3/10}\begin{description} \item[$\bullet$] Review
  \item[$\bullet$] Exam 2, March 7, Tuesday, 8:00-9:15 AM
\item[9.1]  Gaussian Elimination (cont.)
\end{description}

\noindent{\bf Week 9: Spring Break 3/11--3/17}
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\noindent {\bf Week 10: 3/20--3/24}
\begin{description}
  \item[9.2] Thee-Dimensional Space
  \item[9.3] Planes and Linear Functions
\item[10.1] Functions of Two Variables and Their Graphs (begin)
\end{description}
{\bf Week 11: 3/27--3/31}
\begin{description}
  \item[10.1] Functions of Two Variables and Their Graphs (cont.)
  \item[10.2] Partial Derivatives
  \item[10.3] Maxima and Minima for Functions of Two Variables
 \item[10.4] The Method of Least Squares or Lines of Regression
 \end{description}
{\bf Week 12: 4/3--4/7}
\begin{description}
   \item[10.5] Constrained Optimization and Lagrange Multipliers
 \item[11.1] Experiments and Sample Spaces
   \end{description}
{\bf Week 13: 4/10--4/14}
\begin{description}
\item[11.2] Assignment of Probabilities
\item[$\bullet$] Review
  \item[$\bullet$] Exam 3, April 13, Thursday, 8:00-9:15 AM
  \end{description}
{\bf Week 14: 4/17--4/21}
\begin{description}
  \item[11.3] Discrete Random variables,
             Expected Values and Variances
\item[11.4] Continuous Random Variables
\item[$\bullet$] Friday (Easter Break)
  \end{description}
{\bf Week 15: 4/24--4/28}
\begin{description}
\item[$\bullet$] Monday (Easter Break)
\item[11.5] Expected Value, Variance, and Standard Deviation
  \item[11.6] Commonly Used Continuous Probability Densities (begin)
 \end{description}
{\bf Week 16: 5/1--5/3}
\begin{description}
  \item[$\bullet$] Finish 11.6
  \item[$\bullet$] Review
 \end{description}
 {\bf Final Exam:} Fri May 12, 1:45-3:45 PM
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