Syllabus (includes schedule).
Office hours: MW 1--3, TR 1--5 at LBV 321; email: david.milovich@tamiu.edu

Textbook corrections (for first printing).

Day	Readings	Topics	Photos	Audio	Other	HW
1	1.1-2	introduction; proof techniques	zip	mp3		1.2 #7,10,12
2	1.3-4	sup and inf; completeness	zip	mp3		1.3 #11; 1.4 #8
3	1.4-5	completeness; cardinality	zip	mp3		1.5 #3
4	2.1-2	sequences and series	zip	mp3	course outline, pictoral (jpeg)	2.2 #2,7
5	2.3	limit theorems	zip	mp3		2.3 #10,13
6	2.4	Monotone Convergence Theorem	zip	mp3		2.4 #5
7	2.5	Bolzano-Weierstrass Theorem	zip	mp3 (incomplete)		2.5 #1,2
8	2.6	Cauchy sequences	zip	mp3		2.6 #3,4
9	2.7	infinite series properties	zip	mp3	more solutions (pdf)	2.7 #1,9
10	3.2-3	open, closed, compact sets	zip	mp3	more solutions (pdf)	3.2 #15; 3.3 #6
11	4.1-2	functional limits	zip	mp3		4.2 #5,9
12	4.3	continuity	zip	mp3	more solutions (pdf)	4.3 #1,11
13	4.4	continuity and compactness	zip	mp3	4.4 #7 solved two ways (pdf). The "Subsubsequence Lemma" (pdf).	4.4 #3,6
14	4.5	Intermediate Value Theorem	zip	mp3	Days 1--7 one-page outline (jpeg). more 4.5 solutions (zip)	4.5 #6
16	5.1-2	derivatives	zip	mp3	more 5.2 solutions (zip)	5.2 #9,10
17	5.3	Mean Value Theorems	zip	mp3		5.3 #5
19	6.1	power series introduction	zip	mp3	See 8.3 for an Euler's sum proof
20	6.2-3	uniform convergence	zip	mp3		6.2 #9, 6.3 #6
21	6.4-5	power series	zip	mp3		6.5 #2,8
24	6.6	Taylor series	zip	mp3		6.6 #7
25	7.2	integrals defined	zip	mp3
27	7.2-4	properties of integrals	zip			7.3#1
28	7.2-4	Fundatmental Theorems of Calculus	zip		Dec. 5 Q & A (zip)
		Final Exam (Dec. 11, 3:30-6:30)

Old exams:
Fall 2012: 1, 2, Final
Fall 2013: 1, 2, Final
Fall 2014: Final
Fall 2015: 1, 2, Final
Fall 2016: Midterm, Final