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Schedule for Spring 1999,
Calculus I with Applications
MWF 8:45-9:50 A.M., T 7:30-9:20, Th 8:30-9:20

MonthMonTueWedThuFri
January 11
Introduction
1.1, 1.3
What's a Function?
Exponential Functions 		12
Meet in the PC lab
Windows Tutorial
Maple Tour 		13
1.4, 1.5
Power Functions
Inverse Functions 		14
1.7, 1.8
The Number e and Natural Logarithms
New Functions from Old 		15
1.9
The Trigonometric Functions
18
Martin Luther King Day
20
Maple Labs 		20
1.10, 1.11
Polynomials and Rational Functions
Introduction to Continuity 		21
Group Problem
Presentations 		22
2.1
How Do We Measure Speed?
25
2.2
The Derivative at a Point 		26
Maple Labs 		27
2.3
The Derivative Function
2.4 Hwk Assigned 		28
Group Problem
Presentations 		29
2.4
Interpretations of the Derivative
Go over 2.4 homework for
most of the class.
February 1
2.5
The Second Derivative 		2
Maple Labs 		3
Focus on Theory (p136)
Differentiability and Linear Approximation 		4
Group Problem
Presentations 		5
3.1, 3.2
How Do We Measure Distance Traveled?
The Definite Integral
8
3.2
The Definite Integral 		9
Maple Labs

SKILLS EXAM
10
3.3
Interpretations of the Definite Integral 		11
Group Problem
Presentations 		12
3.4
Theorems About Definite Integrals
The Fundamental Theorem of Calculus
15
Presidents' Day
16
Maple Labs 		17
4.1
Short-Cuts to Differentaion
Powers and Polynomials 		18
Group Problem
Presentations 		19
4.2
Short-Cuts to Differentaion
The Exponential Function
22
Catch up
Review 		23
Maple Labs 		24

EXAM 1

25
Spring Break
26
Spring Break
March 1
4.3
The Product and Quotient Rules 		2
Maple Labs 		3
4.4
The Chain Rule 		4
Group Problem
Presentations
SKILLS Practice (p237) 		5
4.5, 4.6
The Trig. Functions
Applications of the Chain Rule
8
5.1
Using First and Second Derivatives 		9
Maple Labs 		10
5.2
Families of Curves: A Qualitative Study 		11
Group Problem
Presentations 		12

SKILLS EXAM
15
5.3
Optimization 		16
Maple Labs 		17
Section 5.4
Applications to Marginality 		18
Group Problem
Presentations 		19
5.5
More Optimization: Introduction to Modeling
22
6.1
Antiderivatives Graphically and Numerically 		23
Maple Labs 		24
6.2
Constructing Antiderivatives Analytically 		25
Group Problem
Presentations 		26
Focus on Modeling (p317)
Geometry and Curvature
29
Easter Recess
30
Easter Recess
31
Easter Recess
1
Easter Recess
2
Easter Recess
April 5
Easter Recess
6
Maple Labs 		7
6.3
Differential Equations 		8
Group Problem
Presentations
Catch up
Review 		9

EXAM 2
12
6.4
Second Fundamental Theorem of Calculus
The Equations of Motion 		13
Maple Labs 		14
7.1
Integration by Substitution I 		15
Group Problem
Presentations

SKILLS Practice (p373) 		16
7.2
Integration by Substitution II
19
7.3
Integration by parts 		20
Maple Labs 		21
7.5
Approximating Definite Integrals 		22
Group Problem
Presentations 		23

SKILLS EXAM
26
7.6
Approximation Errors and Simpson's Rule 		27
Maple Labs 		28
7.7
Improper Integrals 		29
Group Problem
Presentations 		30
8.1
Applications to Geometry
May 3
8.4 Applications to Economics 		4
Maple Labs

SKILLS EXAM
5
8.2
Density and Center of Mass 		6
Group Problem
Presentations 		7
Review
10
11



12
Final EXAM
8:00 - 10:00
13



14

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Last modified on 8-Jan-1999
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