LECTURE SCHEDULE, MAT 142, Fall 2002

Week of  Sections  Holidays and Exams

9/2  6.1, 6.2,  First Lecture, Tuesday 9/3
9/9  6.3, 6.4
9/16  6.5, 7.1
9/23  7.2, 7.3
9/30  7.4, 7.5
10/7 review First Exam, Thur Oct 10
10/14  7.6, A6, 7.7
10/21  8.1, A7, 8.2
10/28  8.3, 8.4
11/4  8.5, 8.6
11/11 review Second Exam, Thur. Nov 14
11/18  8.7, A8, 8.8
11/25 8.9, No class Wed-Fri
12/2  8.10,
12/9  review  Final, Thur Dec 19, 11-1:30

HOMEWORK, MAT 142, Fall 2002

Section: Topic  Problems:
6.1  Logarithms  4,8,12,16,20,30,36,38,40,51,57,60
6.2  Exponential functions  10,12,23,25,33,41,48,51,55,57,61,64,66,68
6.3  Linear first order equations  7,10,15,17,20,26,29
6.4  Euler’s method  2,4,6,8,10,14,15
6.5  Hyperbolic functions  11,12,14,16,18,41,44,51,54,75,76,78
7.1  Integration formulas  3,5,7,9,17,37,43,49,55,57,67,83,87,89
7.2  Integration by parts  3,5,7,9,25,29,31,43,47,48
7.3  Partial fractions  1,3,15,17,21,29,49
7.4  Trig substitutions  3,5,9,29,33,34,37
7.5  Integral tables  3,11,21,33,37,42,44
7.6  l’Hópitale’s rule  1,5,7,15,20,29,40,44,52
7.7  Improper integrals  1,9,11,43,45,47,63,66,67,68
8.1  Limits of sequences  3,5,7,9,15,17,35,36,37,38,47,61,62,64
8.2  Subsequences, Picard’s method 1,5,11,15,17,19,25,27,28
8.3  Infinite series  1,3,5,7,9,13,15,19,21,23,25,33,35,51,52
8.4  Non-negative series  1,3,4,5,11,18,26,35,37,41,43,53,54,77,78
8.5  Alternating series, abs. conv. 1,3,5,13,15,23,45
8.6  Power series  1,5,7,13,19,33,37,39,40,41,45,46
8.7  Taylor series  1,3,9,12,15,17,21,24,30,44,52,53,54
8.8  Applications  1,5,15,19,23,25,33,37,43,49,50
8.9  Fourier series  1,2,4,5,6,15,16,24
8.10  Fourier sine and cosine series 1,2,3,9,10,11,17,19