San Antonio, Texas

Fall 2007 - Calculus I

Schedule of Lectures

Note: this schedule is only approximate and will be updated irregularly.

DateTopicTextbook Sections
8/24Introduction
8/27Limits2.2
8/29Limits (cont.)2.3
8/31Continuity2.4
9/5Derivatives and Rates of Change3.1
9/7Differentiation Rules3.2, 3.4
9/10Chain Rule3.3
9/12Extrema3.5
9/14Optimization3.6
9/17Derivatives of Trigonometric Functions3.7
9/19Derivatives of Exponential and Logarithmic Functions3.8
9/21Implicit Differentiation and Related Rates3.9
9/24Wiggle room
9/26Midterm 1 Q&AChapters 2, 3
9/28Linear Approximations4.2
10/1Mean Value Theorem4.3
10/3First Derivative Test4.4
10/5Curve Sketching I:  Intro.4.5
10/8Curve Sketching II:  Higher Derivatives4.6
10/10Curve Sketching III:  Asymptotes4.7
10/15L'Hôpital's Rule4.8
10/17L'Hôpital's Rule (cont.)4.9
10/19Wiggle room
10/22Midterm 2 Q&AChapter 4
10/24Antiderivatives5.2
10/26Riemann Sums and the Integral5.3, 5.4
10/29Riemann Sums and the Integral (cont.)5.3, 5.4
10/31Properties of Integrals5.5
11/2The Fundamental Theorem of Calculus5.6
11/5Substitution in Integrals5.7
11/7Areas of Plane Regions5.8
11/9Wiggle room
11/12Midterm 3 Q&AChapter 5
11/14Applications of the Integral6.1
11/16Volumes of Solids I:  Method of Cross Sections6.2
11/19Volumes of Solids II:  Cylindrical Shells6.3
11/21No class:  Happy Thanksgiving!
11/26Arc Length and Surface Area6.4
11/28Force and Work6.5
11/30Wiggle room
12/3Final Exam ReviewChapters 2-6

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