MAT137 Y: Calculus!

Undergraduate course
Section 0301 Instructor: Professor Victor Ivrii


Lectures: Monday, Wednesday, Friday 9:10 - 10:00 Sidney Smith, Room 2102
Tutorials: According to your tutorial sections
Office Hours: Monday,
Wednesday Friday
1:15 - 2:45
2:15 - 3:45
Earth Sciences, Room 4141
but for any particular week you should consult
My time-table
E-mail: ivrii@math.toronto.edu E-mail rules
Phone: 416-978-4031 I will not return messages left on my voice mail
Web: MAT137 web page MAT137 Section 0301 web page
Check official web page regularly


Lectures & Handouts

Handouts will be distributed as pdf files (Adober Reader 7 strongly recommended; FS_PDF means that one should browse in AR in full screen screen mode rather than in the web browser) while PDF recommends normal view; still if you want to be able to comment handouts use AR7 and select Tools > Commenting > ... or Tools > Drawing Markups > ... ; do not forget to save from File > Save menu. CE_PDF below means comment-enabled.


Week Date Topic Download
I 12/09 Introduction Lecture (FS_PDF)
Outlines (CE_PDF)
14/09 Sections 1.2, 1.3 Lecture Notes (CE_PDF)
16/09 Sections 1.4, 1.5 Lecture Notes (CE_PDF)
II 19/09 Section 1.6 (beginning) Lecture Notes (CE_PDF)
21/09 Section 1.6 (end) Lecture Notes (CE_PDF)
23/09 Section 1.7 Lecture Notes (CE_PDF)
III 26/09 Section 1.8 (beginning) Lecture Notes (CE_PDF)
28/09 Section 1.8 (end) Lecture Notes (CE_PDF)
Swap (CE_PDF) of all
Chapter I Lecture Notes
30/09 Section 2.1 (general discussion of limit and continuity without rigorous definitions) -
IV 03/10 Section 2.2 Lecture Notes (CE_PDF)
05/10 Section 2.3 Lecture Notes (CE_PDF)
07/10 Section 2.3 (end) Lecture Notes (CE_PDF)
V 10/10 Thanksgiving
12/10 Section 2.4 Lecture Notes (CE_PDF)
14/10 Section 2.4 (end) Lecture Notes (CE_PDF)
VI 17/10 Section 2.6 Lecture Notes (CE_PDF)
19/10 Miscellaneous Problems -
21/10 Miscellaneous Problems -
VII 24/10 Infinite Limits Lecture Notes (CE_PDF)
26/10 Section 10.1 and Appendix B: Sharp bounds & Proof of hard theorems Lecture Notes (CE_PDF)
Swap (CE_PDF) of all
Chapter II Lecture Notes
28/10 Survey of Chapter II. Lecture (FS_PDF)
VIII 31/10 Section 3.1 Lecture Notes (CE_PDF)
02/11 Sections 3.2, 3.3 Lecture Notes (CE_PDF)
04/11 Sections 3.4, 3.5 Lecture Notes (CE_PDF)
IX 07/11 Section 3.6 Lecture Notes (CE_PDF)
09/11 Section 3.7 Lecture Notes (CE_PDF)
11/11 Section 4.1 (started) Lecture Notes (CE_PDF)
X 14/11 Section 4.1 (completed). (Re)download the previous handout.
16/11 Section 4.2 Lecture Notes (CE_PDF)
18/11 Section 4.3 Lecture Notes (CE_PDF)
XI 21/11 Examples -
23/11 Section 4.3 Lecture Notes (CE_PDF)
25/11 Convex and concave functions. Lecture Notes (CE_PDF)
XII 28/11 L'Hôpital rule. Lecture Notes (CE_PDF)
30/11 L'Hôpital rule (end) (Re)download the previous handout.
03/12 Section 3.9 Lecture Notes (CE_PDF)
Swap (CE_PDF) of all
Chapters III, IV Lecture Notes
XIII 05/12 Survey of Chapters III, IV Lecture (FS_PDF)
07/12
09/12

I 09/01 Section 5.1 -
11/01 Section 5.2 Lecture Notes (CE_PDF)
13/01 Sections 5.3-5.4 Lecture Notes (CE_PDF)
II 16/01 Sections 5.3-5.4 -
18/01 Section 5.5 -
20/01 Antiderivatives -
III 23/01 Antiderivatives Lecture Notes (CE_PDF)
25/01 Section 6.1 Table of Integrals (CE_PDF)
27/01 Section 6.2 -
IV 30/01 Section 6.3 -
01/02 Section 7.1 -
03/02 Section 7.2 Lecture Notes (CE_PDF)
V 06/02 Section 7.3 -
08/02 Section 7.4 Lecture Notes (CE_PDF)
10/02 Section 7.5 Table of Integrals (CE_PDF)
VI 13/02 Section 7.6 Lecture Notes (CE_PDF)
15/02 Sections 7.6, 8.3-8.4 Lecture Notes (CE_PDF)
17/02 Sections 8.5-8.7 Lecture Notes (CE_PDF)
Table of Integrals (CE_PDF) (updated)
Reading Week
VII 27/02 Methods of integration -
01/03 Improper integrals. -
03/03 Improper integrals. Lecture Notes (CE_PDF)
VIII 06/03
08/03
10/03
IX 13/03
15/03
17/03
X 20/03
22/03
24/03
XI 27/03
29/03
31/03
XII 03/04
05/04
07/04
XIII 10/04
12/04
14/04 Good Friday; no classes
© 2005 by Victor Ivrii CSS Valid HTML 4.01 Transitional