# [2020-1학기] Calculus Practice 1 #054~#055(English) Syllabus

Syllabus

This class is for students who graduated high schools abroad.

• Course: Calculus Practice 1
• Course Number: L0442.000200 054~055
• Prerequisites: English + Precalculus
• Textbook: Hongjong Kim, Calculus 1 (English translation), SNU Press
• Grading
• Quizzes (100 points) + Presentation (50 points) + Homework (50 points) + Attendance (50 points) = Total (250 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 50 points 50 points 45 points 35 points 20 points 0 points
※ In calculating the attendance score, 2 tardiness will be considered 1 absence.
• Caution
• For students who graduated high schools in South Korea, we strongly recommend them to register in the other Calculus Practice 1 classes, which will be taught in Korean.
** Attention!!: In Calculus Practice 1, lecture #054~#055, the evaluation of the students from high schools in South Korea will be done separately with the students who graduated high school abroad. **
• English is the only language allowed in the class!!
• “F” grade for missing any of the midterm or the final.
• “F” grade for absence from the class more than 4 times.
• Quizzes
• There are four quizzes, each of which weighs 25 points.
• Schedule
# Date Coverage Points
1 4/3(Fri) Ch. 1 ~ Sec. 2.3 25
2 4/24(Fri) Sec. 2.4 ~ Ch. 3 25
3 5/15(Fri) Ch. 5 ~ Ch. 6 25
4 5/29(Fri) Ch. 7 ~ Sec. 9.2 25
• Tentative syllabus:
Week Sections Note
1st(3/16-3/20)

1.1 Sequence and Series
1.2 Geometric Series
1.3 Comparison Test

2nd(3/23-3/27)

1.4 Root Test
1.5 Ratio Test
1.6 Integral Test

3rd(3/30-4/3)

1.7 Alternating Series and Absolute Convergence
2.1 Power Series
2.2 Radius of Convergence
2.3 Power Series of The Exponential Function

4th(4/6-4/10) 2.4 Power Series of Trigonometric Functions
2.5 Hyperbolic Functions
2.6 Inverse Trigonometric Functions
4/7(Tue) 1st quarter of the spring semester
5th(4/13-4/17) 3.1 Cauchy’s Mean Value Theorem
3.2 L’Hôpital’s Rule
3.3 Linear and Polynomial Approximations

4/15(Wed) No class(the National Assembly election day)

6th(4/20-4/24) 3.4 Taylor’s Theorem
3.5 Taylor Series
3.6 Taylor Expansion at an Arbitrary Point

7th(4/27-5/1) 4.1 Cartesian Spaces
4.2 Polar Coordinates
4.3 Cylindrical and Spherical Coordinates

8th(5/4-5/8)

5.1 Parallel Translation
5.2 Directed Line Segments and Vectors
5.3 The Inner Product
5.4 Equations of Lines and Planes

5/4(Mon) Last day to withdraw from courses, 2nd quarter of the spring semester
9th(5/11-5/15)

5.5 Linear Dependence and Independence
6.1 Matrices
6.2 Linear Transformations

10th(5/18-5/22)

7.1 Inverse Matrices
7.2 Permutations
7.3 Determinants
7.4.2 Properties of Determinants

11th(5/25-5/29)

8.1 The Cross Product
9.1 Parametrized Curves
9.2 Acceleration Vectors

5/28(Thu) 3rd quarter of the spring semester
12th(6/1-6/5)

9.3 Reparametrizations
9.4 Lengths of Curves
9.5 Polar Coordinates and Areas

13th(6/8-6/12)

9.6 Arc Length and Reparametrization
9.7 Line Integrals
9.8 Curvature

14th(6/15-6/19)   6/19(Fri) End of the spring semester
• 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-]
057 Shin, Jaeho j.shin (at) snu.ac.kr 27-320 2668
058 Kim, Young Deuk yk274 (at) snu.ac.kr 26-207 2670
TAs Information
Section No. TA E-mail Address Office Phone No.
[880-]
Recitation Time Recitation Room
054

Lee Kyung-Sung

kslee0304 (at) snu.ac.kr

27-425 2667 Fri 11:00~12:50 025-109
055

Yoon, TaeHo

tetrzim (at) snu.ac.kr

27-324 1491 Fri 13:00~14:50 024-113
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