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Schedule for Spring 2002
Calculus with Applications
8:45-9:35 MWF, 7:30-9:20 Th

  Mon Tue Wed Thu Fri
January 14
Introduction
Sections 0.1-0.3
The Real Line and Order
Absolute Value and Distance
Exponents and Radicals
15



16
Sections 0.4-0.5
Factoring Polynomials
Fractions and Rationalization
17
Meet in the
Computer Lab

18
Sections 1.1-1.2
The Cartesian Plane and
the Distance Formula
Graphs of Equations
21
Martin Luther
King Day
22



23
Sections 1.3-1.4
Lines in the Plane and Slope
Functions
24
Meet in the
Computer Lab
25
Section 1.5
Limits
28
Section 1.6
Continuity

SPIRITUAL EMPHASIS WEEK
29



30
Section 2.1
The Derivative and
the Slope of a Graph
SPIRITUAL EMPHASIS WEEK
31
Meet in the
Computer Lab

1
Section 2.2
Some Rules for Differentiation

SPIRITUAL EMPHASIS WEEK
February 4
Section 2.3
Rates of Change:
Velocity and Marginals
5



6
EXAM 1
7
Meet in the
Computer Lab

8
Section 2.4
The Product and
Quotient Rules
11
Section 2.5
The Chain Rule

12


13
Section 2.6
Higher Order Derivatives
14
Meet in the
Computer Lab

15
Section 2.7
Implicit Differentiation
18
Presidents' Day
19



20
Section 2.8
Related Rates
21
Meet in the
Computer Lab

22
Section 3.1
Increasing and Decreasing Functions
25
Section 3.2
Extrema and the
First-Derivative Test
26



27
EXAM 2
28
Meet in the
Computer Lab

1
Section 3.3
Concavity and the
Second-Derivative Test
March 4
Section 3.4
Optimization Problems
5



6
Sections 3.5
Business and Economics Applications
7
Lab
Exam
8

Section 3.6
Asymptotes
11
Spring Break
12



13
Spring Break
14



15
Spring Break
18
Section 3.7
Curve Sketching:
A Summary
19


20
Section 3.8
Differentials and
Marginal Analysis
21
Meet in the
Computer Lab

22
Section 4.1
Exponential Functions
25
Section 4.2
Derivatives of
Exponential Functions
26



27
EXAM 3
28
29
Easter Break
  Mon Tue Wed Thu Fri
April 1
Easter Break
2



3
Section 4.3
Logarithmic Functions
4
Meet in the
Computer Lab

5
Section 4.4
Derivatives of
Logarithmic Functions
8
Section 4.5
Exponential Growth
and Decay
9



10
EXAM 4
11
Meet in the
Computer Lab

12
Section 5.1
Antiderivaties and
Indefinite Integrals
15
Section 5.2
The General Power Rule
16


17
Section 5.3
Exponential and
Logarithmic Integrals
18
Meet in the
Computer Lab

19
Section 5.4
Area and the
Fundamental Theorem of Calculus
22
Section 5.5
The Area of a Region
Bounded by Two Graphs
23



24
Section 5.6
The Definite Integral as
the Limit of a Sum
25
Meet in the
Computer Lab

26
Section 5.7
Volumes of
Solids of Revolution
May 29
Section 6.1
Integration by Substitution
30



1
EXAM 5
2
Meet in the
Computer Lab

3
Section 6.2
Integration by
Parts and Present Value
6
Section 6.3
Partial Fractions and
Logistics Growth
7
8
Section 6.5
Numerical Integration
9
Lab
Exam
10
Section 6.6
Improper Integrals
Review
13
14
15
Final Exam
8:00-10:00 AM
16 17




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Last modified on 24-Aug-2001
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