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Calc 2

The document outlines the syllabus for a Calculus 2 course using the textbook by Hongjong Kim and Heaseung Kwon. It details the weekly topics covered, including graphs, derivatives, integrals, vector fields, and theorems, along with important dates such as exams and semester milestones. The course spans from September 2 to December 13, 2023.

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Emhammed Farag Alsagher
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65 views2 pages

Calc 2

The document outlines the syllabus for a Calculus 2 course using the textbook by Hongjong Kim and Heaseung Kwon. It details the weekly topics covered, including graphs, derivatives, integrals, vector fields, and theorems, along with important dates such as exams and semester milestones. The course spans from September 2 to December 13, 2023.

Uploaded by

Emhammed Farag Alsagher
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
Available Formats
Download as PDF, TXT or read online on Scribd
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Calc 2:

Textbook: Hongjong Kim and Heaseung Kwon, Calculus 2 (English


translation), SNU Press, ISBN 9788952111234

Week Sections Note


1st(9/2-9/6) 10.1 Graphs and level surfaces 9/2(Mon) Beginning of the fall semester
10.2 Limits and continuous
functions
10.3 Directional and partial
derivatives
10.4 Differentiable functions
10.5 The chain rule
2nd(9/9-9/13) 10.6 Gradient vectors and level
surfaces
11.1 Differentiation under the
integral sign
11.2 Second order derivatives
11.3 Taylor expansion and
approximation
11.4 Critical point theorem
3rd(9/16-9/20) 11.5 Second derivative test
11.6 Lagrange multipliers method
4th(9/23-9/27) 12.1 Jacobian matrices 9/27(Fri): 1st quarter of fall semester
13.1 Vector fields
5th(9/30-10/4) 13.2 Line integrals
6th(10/7- Holidays
10/11)
We have no class
7th(10/14- 13.3 Gradient vector fields and
10/18) potential functions
13.4 Differential forms and total
differentials
8th(10/21- 10/20(Sun) Midterm exam (Chapter
10/25) 10~Chapter 13)
10/25(Fri): 2nd quarter of fall semester, Last day
14.1 Area and volume
14.2 Multiple integrals to withdraw from courses
14.3 Fubini’s theorem
9th(10/28- 14.3 Fubini’s theorem
11/1) 14.4 Change of variables
15.1 Vector fields and divergence
10th(11/4- 15.2 Plane vector fields and
11/8) divergence theorem
15.3 Plane vector fields and
rotation
15.4 Boundary and orientation
11th(11/11- 15.5 Green’s theorem
11/15) 16.1 Surfaces
16.2 Surface area
12th(11/18- 16.3 Surface integrals
11/22) 16.4 Vector fields and surface 11/19(Tue): 3rd quarter of fall semester
integrals
13th(11/25- 17.1 Divergence theorem
11/29) 17.2 Gauss’ law
18.1 Curl
14th(12/2- 18.1 Curl
12/6) 18.2 Stokes’ theorem
15th(12/9- 12/8(Sun) Final exam (Chapter
12/13) 14~Chapter 18)
12/13(Fri) End of fall semester

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