MATH 158 Syllabus



Here is a preliminary version of the course syllabus (subject to change):

LectureDateTopic
1Thu 1/28Review/Introduction to the Riemann integral
2Tue 2/2Basic properties of the integral
3Thu 2/4When is a function integrable?
4Tue 2/9Riemann sums and applications
5Thu 2/11The Fundamental Theorem of Calculus
6Tue 2/16The Fundamental Theorem of Calculus (cont.)
---Thu 2/18No class (Monday schedule)
7Tue 2/23The trigonometric functions
8Thu 2/25The trigonometric functions (cont.)
9Tue 3/2The logarithm and exponential function
10Thu 3/4The logarithm and exponential function (cont.)
11Tue 3/9Workshop I
12Thu 3/11Midterm I
13Tue 3/16Techniques of integration
14Thu 3/18Techniques of integration (cont.)
15Tue 3/23Applications of integration in geometry
16Thu 3/25Applications of integration in physics
---Tue 3/30No class (Spring recess)
---Thu 4/1No class (Spring recess)
17Tue 4/6Elementary ODE's
18Thu 4/8Elementary ODE's (cont.)
19Tue 4/13Workshop II
20Thu 4/15Midterm II
21Tue 4/20Polynomial approximation
22Thu 4/22Polynomial approximation (cont.)
23Tue 4/27Complex numbers
24Thu 4/29Infinite sequences
25Tue 5/4Infinite sequences (cont.)
26Thu 5/6Infinite series
27Tue 5/11Infinite series (cont.)
28Thu 5/13Workshop III

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