MATH2020A - Advanced Calculus II - 2025/26

Course Name: 
Course Year: 
2025/26
Term: 
1

Announcement

  • Lecture 19 Notes and Assignment 6 Solutions have been posted.
  • Assignment 7 has been posted, it is due on Thursday, November 20.
  • The final exam will take place on Thursday, December 18 at 1530hrs.
  • The first class will take place on Thursday, September 4. There will be no tutorial on the first week of class.
  • Lecture notes will be posted a day or two after each lecture.
  • Assignments will be posted here, but should be submitted using Gradescope.
  • Homework and the Midterm will be graded online using Gradescope, which can be accessed through Blackboard.
  • The Midterm and Final Exam are traditional closed book exams.
  • The Midterm will take place in class on October 20.
  • The Midterm will be submitted in the following manner: 1. Stop writing when time is over, as given by the instructor; 2. Use a smart device to take pictures of the (non-empty) pages of your answer books; 3. Convert the images into a PDF file; 4. Submit the PDF on Gradescope; 5. Submit your answer books to the instructor. (There will be about 15 minutes allotted for this process.)
  • Midterm Statistics: Mean: 69.93, Median: 72.00, Standard Deviation: 12.71
  • Concerning "Use of AI Tools", this course adopts, by default, "Approach 1 - Prohibit all use of AI tools".

General Information

Lecturer

  • Caleb SUAN Kai Wen
    • Office: LSB 232A
    • Email:
    • Office Hours: Tuesday: 1400-1500

Teaching Assistant

  • CHI Ziyi
    • Office: LSB 232
    • Email:
    • Office Hours: Monday: 1400-1500
  • YE Zikai
    • Office: LSB 232
    • Email:
    • Office Hours: Thursday: 1500-1600

Time and Venue

  • Lecture: Monday: 1030-1215 BMS G18 and Thursday: 0930-1015 LHC 104
  • Tutorial: Attend one of either Thursday: 0830-0915 LHC 104 or Thursday: 1030-1115 LHC 104

Course Description

This course is a continuation of MATH2010. The course will cover multiple integrals, the change of variables formula, vector analysis, line and surface integrals, Green's Theorem, the divergence theorem, and Stokes' Theorem, focusing on 2- and 3-dimensional cases.


Textbooks

  • Thomas' Calculus, 15th Edition in SI units, by Hass, Heil, Bogacki, & Weir, Pearson [2023] (We will be following this book in terms of material. Some assignment questions may be taken from here. Available online at the CUHK Library)

Lecture Notes


Class Notes


Tutorial Notes


Assignments


Solutions


Assessment Scheme

Homework 10%
Midterm (Oct 20, In Class) 40%
Final Exam (Dec 18) 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.


Assessment Policy

Last updated: November 18, 2025 20:59:08