Syllabus for Math 138 (Sec. 1-3) Spring 2003

Lecture Date Sections Topics Homework
1 1/22 6.2, 6.5, 12.4 Integration by substitution (review) 6.2 2,3,14,17,23,29,36,37,45,52,53,61,64,65 
6.5 5,8,9,13,21,28,46,49,51
12.4 5,7,15,20,24,25,29,33,34
2 1/24 6.6, 12.4 Area between curves 6.6 1,2,5,6,7,20,21,23,33,34,38,39,47
12.4 37,38
3 1/29 7.1 Integration by parts 7.1 5,8, 11,13,16,21,26,27,39,40
4 1/31 7.2 Integration using tables 7.2 3,7,8,11,15,18,19,20,25,27,32,37
5 2/5 7.3 Numerical integration 7.3 3,5,9,10,11,14,17,20,25,27,32,37,39 
6 2/7 7.4 Improper Integrals 7.4 1,4,7,9,10,18,19,30,31,33,39
7 2/12 11.1 Taylor Polynomials 11.1 11,13,14,16,17,20,25,27,28,31,33
8 2/14 9.1 Differential equations, initial value problems 9.1 4,9,11,13,14,15,16,17,18,19,23
16.1 15,16,19,33,39
9 2/19 9.2 Separation of variables 9.2 3,9,11,13,15,18,21,22,31,33,34
16.2 7,17,21,22
10 2/21 9.3 Applications 9.3 1,2,3,4,7,9,10,13,16,19
11 2/26   Catch-up and review  
12 2/28   FIRST MIDTERM EXAM
(Lectures 1-10)
 
13 3/5 A1-A2 Growth models, logistic equation A1 1,2
14 3/7 A2 Logistic equation A2 1,2 (p. 10)
15 3/12 16.4 1st. order linear differential equations 16.4 3,5,6,7,8,11,13,14,15,16,17
16 3/14 16.4 1st. order linear differential equations 16.4 19,20,21,24,29,33,39-42,47,48
17 3/26 16.5 2nd. order linear differential equations 16.5 8,11,13,16,19,21,25,26,28,31,33,34
18 3/28 16.6 Non-homogeneous differential equations 16.6 5,7,9,13,15,21,24,25
19 4/2 B1 Systems of linear equations and matrices. B1 1,2a,3a,4,5
20 4/4 B2 Algebra of matrices B2 1,2,3,5,7,8,10,11,13
21 4/9 B3-B4 Determinants B3 1,2,3,4,5,6,7
B4 1,2
22 4/11 B5-B6 Invertible matrices. Cramer's rule B5 1,2,3,4
B6 1,2,3,4
23 4/16 B7-B8 Eigenvalues and eigenvectors B7 1,2,3
B8 1,2,3,4,5
24 4/18   Catch-up and review  
25 4/23 UMAP (1,2) Population projection 1 (p. 4), 2 (p. 10)
26 4/25   SECOND MIDTERM EXAM
(Lectures 13-23)
 
27 4/30 UMAP (3) Population projection 3 (p. 12), 4 (p.13)
28 5/2 UMAP (3,4) Population projection 6,7,8 (p.17)
  5/8   FINAL EXAM
4-7pm, room TBA
(cummulative)
 

G. Cherlin / cherlin@math.rutgers.edu / January, 2003