# [2019-1학기] Honor Calculus Practice 1 section #005~#006(English) Syllabus

Syllabus

• Course: Honor Calculus 1
• Course Number: L0442.000500 005, 006
• Allowed audiences: Students who got Honor calculus level from the mathematics achievement test and wants to take this course
• Textbook: Hongjong Kim, Calculus 1 (English translation), SNU Press
In this course, the lecture will cover advanced topics including appendices of the textbook.
Supplementary reference: Marsden and Tromba, Vector Calculus(6th ed.), W. H. Freeman, 2011
• Quizzes (300 points) + Homeworks (600 points) + Attendance (100 points) = Total (1000 points)
• The attendance score will be graded by the following chart:  # of absences Attendance score 0 times 1 time 2 times 3 times 4 times More than 4 times 100 points 96 points 90 points 70 points 40 points 0 points
※ In calculating the attendance score, 2 tardiness will be considered 1 absence.
• Caution
• “F” grade for missing any of midterm of final.
• “F” grade for absence from the class more than 10 times.
• Quizzes
• There are four quizzes, each of which weighs 25 points.
• Schedule
# Date Coverage Points
1 3/21(Thu) Ch. 1 25
2 4/4(Thu) Ch. 2 25
3 5/9(Thu) Ch. 5 ~ Ch. 6 25
4 5/23(Thu) Ch. 7 ~ Ch. 8 25
• Tentative syllabus: The practice courses cover what the theory course(Honor Calculus 1 003) covers based on the following schedule of the theory course.
Week Sections Note
1st(3/4-3/8) 1.1 Sequence and Series
1.2 Geometric Series
1.3 Comparison Test
1.4 Root Test
3/4(Mon) Beginning of the spring semester, Matriculation ceremony for undergraduates
2nd(3/11-3/15) 1.5 Ratio Test
1.6 Integral Test
1.7 Alternating Series and Absolute Convergence
1.8 Real Numbers
3rd(3/18-3/22) 2.1 Power Series
2.3 Power Series of The Exponential Function
4th(3/25-3/29) 2.4 Power Series of Trigonometric Functions
2.5 Hyperbolic Functions
2.6 Inverse Trigonometric Functions
2.7 Differential Equations and Some Proofs
3/27(Wed) 1st quarter of the spring semester
5th(4/1-4/5) 3.1 Cauchy’s Mean Value Theorem
3.2 L’Hôpital’s Rule
3.3 Linear and Polynomial Approximations
6th(4/8-4/12) 3.4 Taylor’s Theorem
3.5 Taylor Series
3.6 Taylor Expansion at an Arbitrary Point
7th(4/15-4/19) 4.1 Cartesian Spaces
4.2 Polar Coordinates
4.3 Cylindrical and Spherical Coordinates
4.4 Euclidean Spaces
8th(4/22-4/26) 5.1 Parallel Translation
5.2 Directed Line Segments and Vectors
5.3 The Inner Product
5.4 Equations of Lines and Planes
4/22(Mon) 2nd quarter of the spring semester, Last day to withdraw from courses
9th(4/29-5/3) 5.5 Linear Dependence and Independence
5.6 Basis and Dimensions of Spaces
6.1 Matrices
6.2 Linear Transformations
10th(5/6-5/10) 6.3 Isometries and Limits of Matrices
7.1 Inverse Matrices
11th(5/13-5/17) 7.2 Permutations
7.3 Determinants
7.4 Signs of Permutations. Properties of Determinants
8.1 The Cross Product
5/17(Fri) 3rd quarter of the spring semester
12th(5/20-5/24) 8.2 Cross Products and Matrices
8.3 Torque
9.1 Parametrized Curves
9.2 Acceleration Vectors
13th(5/27-5/31) 9.3 Reparametrizations
9.4 Lengths of Curves
9.5 Polar Coordinates and Areas
9.6 Arc Length and Reparametrization
14th(6/3-6/7) 9.7 Line Integrals
9.8 Curvature
9.9 Catenary. Closed Curves. Tautochrone
No class on 6/6(Thu): Memorial day
15th(6/10-6/14) Review classes 6/14(Fri) End of the spring semester
16th(6/17-6/21) Make-up classes
• The above schedule is tentative and may change depending on the progress of the course.

Instructor Information
Section No. Instructor E-mail Address Office Phone No.
[880-]
005 Atanas Iliev ailiev (at) snu.ac.kr 27-201 4445
006 Atanas Iliev ailiev (at) snu.ac.kr 27-201 4445
TAs Information
Section No. TA E-mail Address Office Phone No.
[880-]
Recitation Time Recitation Room
005 변준혁 giugi2486 (at) snu.ac.kr 27-334 6556 Tue 15:30~17:20 025-109
006 고동영 kodong57 (at) snu.ac.kr 27-333 6269 Thu 15:30~17:20 025-110

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» [2019-1학기] Honor Calculus Practice 1 section #005~#006(English) Syllabus
1 [2019-1학기] Honor Calculus 1 section 003(English) Syllabus

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