MATH2060A - Mathematical Analysis II - 2019/20

Announcement

• Quiz 1 will be held on the date of Quiz 2
• Quiz 2 will be postponed
• (20 Feb)TA: please see the attached for tutorial arrangement [Download file]
• *** a typo in the newest lecture notes. The integral \int_0^{\infty} e^{-1/x^2}dx should be infinite.
• There will be no tutorials in Apr 30

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General Information

Lecturer

• Cheung Leung Fu
  • Office: LSB 209
  • Tel: 3943 37961
  • Email:
  • Office Hours: by appointment

Teaching Assistant

• Mr. Yuhao XIE
  • Office: LSB G08
  • Tel: 3943 37954
  • Email:
• Mr. Yiqi HUANG
  • Office: LSB G08
  • Tel: 3943 7954
  • Email:

Time and Venue

• Lecture: Tues. 16:30 - 18:15; Thur. 16:30 - 17:15

Course Description

This is a continuation of MATH2050. Topics include: differentiability, Riemann integrals, series, sequences and series of functions, and uniform convergence.

Textbooks

• R.G. Bartle and D.R. Sherbert, Introduction to real analysis, 4th ed, Wiley, (Ch. 6-9).

Lecture Notes

• Notes 1
• Notes 2
• zoom lecture 1-2060a
• zoom lecture wk2-1
• zoom lecture wk2-2
• correction to zoom lecture wk2-2
• zoom lecture wk3-1&2 (pls check for typos)
• zoom lecture wk4-1
• zoom lecture wk4-2
• zoom lecture wk5-1
• zoom lecture wk5-2
• zoom lecture wk6-1
• zoom lecture wk6-2
• zoom lecture wk7-8.1
• zoom lecture wk 8-2 (pending)
• zoom lecture wk 9-1

Tutorial Notes

• tutorial notes 1 by C.L. Liu
• tutorial 2
• tutorial 3
• tutorial 4
• tutorial 5 (added one remark to first example)
• tutorial 6
• tutorial 7
• tutorial 8
• tutorial 9 (quiz 1 solution, Q5 solution corrected)
• tutorial 10

Assignments

• HW1 (paper based) (due date: 3 Feb. 2020)
• HW2_v2 (due: 28 Feb.. 2020)
• HW3_v1 (due date: 18 Mar. 2020) (pls check for typos)
• HW4_v1-1 (typo in Q4 corrected - limiting fn is f')

Solutions

• Solution of HW1
• Solution of HW2
• Solution of HW3
• Solution of HW4 (Part I)
• Solution of HW4 (Part II)
• Solution of Quiz 2

Assessment Scheme

Homework (common to both sections)		10%
Mid-term Exam (common to both sections): Mar 10, 2022 evening at 7:00-8:30pm, location to be announced		40%
Final (common to both sections, date to be determined by university))		50%

Honesty in Academic Work

The Chinese University of Hong Kong places very high importance on honesty in academic work submitted by students, and adopts a policy of zero tolerance on cheating and plagiarism. Any related offence will lead to disciplinary action including termination of studies at the University. Although cases of cheating or plagiarism are rare at the University, everyone should make himself / herself familiar with the content of the following website:

http://www.cuhk.edu.hk/policy/academichonesty/

and thereby help avoid any practice that would not be acceptable.

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Assessment Policy

Last updated: January 03, 2022 14:11:17