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City University of Hong Kong · Course

MA3001Differential Equations

2026/27 · Undergraduate

Course code
MA3001
Credit units
3
Academic unit
Department of Mathematics
Readable study materials
20 items

Course overview and requirements

Choose the outline year, then review the content, entry requirements and assessment.

2026/27 · Official catalogue edition

The effective term printed in this PDF is Semester A 2025/26。

This outline is still being checked. Before registering, confirm entry and assessment requirements against the official document linked below.

Offering details for 2026/27 have not been checked. Confirm available sections in AIMS before registering.

The PDF Effective Term is separate from the 2026/27 catalogue year and current offering observation.

What you will study

Course overview
This course aims to investigate both the occurrence of differential equations in science and engineering, and the methods available for their solutions. It is intended for students to learn methods and techniques of ordinary and partial differential equations. It will help students develop skills and the ability to think quantitatively and analyse problems critically.

Official PDF, page 2 · Abstract

Course content
Ordinary differential equations (7 weeks): First order differential equations, Second and higher order linear differential equations; Laplace transform; System of linear differential equations. Partial differential equations (6 weeks): Diffusion, wave and Laplace equations; Initial value problems; Fourier series; Boundary value problems.

Official PDF, page 6 · Keyword Syllabus

Intended learning outcomes
View official learning outcomes and conditions
CILOs                                               Weighting (if DEC-A1         DEC-A2          DEC-A3
                                                                   app.)
1              explain at high-level concepts from differential                     x            x
               equations and transforms.
2              implement basic operations in Fourier series                        x            x
               and Laplace transforms.
3              solve first and second order ordinary differential                                 x
               equations and systems of linear differential
               equations.
4              solve linear partial differential equations:                                      x
               diffusion, wave and Laplace equations.
5              develop advanced mathematical models through                                     x                x
               differential equations, and appropriately apply
               advanced mathematical and computational
               methods to a range of problems in engineering
               involving differential equations.

Official PDF, page 2 · Course Intended Learning Outcomes (CILOs)

Before you take this course

Check prerequisites, precursors and corequisites separately, together with equivalence and exclusion conditions. “and” means conditions must be met together; “or” marks alternatives. Read combined conditions in the groupings shown in the original text below.

Prerequisites
MA2001 Multi-variable Calculus and Linear Algebra or equivalent

Official PDF, page 1 · Prerequisites

Precursors
Nil

Official PDF, page 1 · Precursors

Corequisites
This edition of the official syllabus does not state this item.
Additional course requirements
This edition of the official syllabus does not state this item.
Equivalent courses and conditions
Nil

Official PDF, page 1 · Equivalent Courses

Exclusive courses and conditions
Nil

Official PDF, page 1 · Exclusive Courses

Assessment and passing the course

Assessment
Continuous Assessment (%): 30; Examination (%): 70; Examination Duration (Hours): 2
View the original assessment table and instructions
ATs               CILO No.            Weighting (%)            Remarks ("-" for      Allow Use of
                                                                                    nil entry)            GenAI?
1                    Test              2, 3, 4             20                       Questions are         No
                                                                                    designed for the
                                                                                    first part of the
                                                                                    course to see
                                                                                    how well the
                                                                                    students have
                                                                                    learned concepts
                                                                                    and techniques
                                                                                    of differential
                                                                                    equations.
2                    Hand-in           1, 2, 3, 4, 5       10                       These are skills    Yes
                     assignments                                                    based assessment
                                                                                    to see whether
                                                                                    the students are
                                                                                    familiar with
                                                                                    advanced concepts
                                                                                    and techniques
                                                                                    of ordinary and
                                                                                    partial differential
                                                                                    equations, and
                                                                                    some applications
                                                                                    in engineering.

3                       Formative take-  1, 2, 3, 4, 5        0                   The assignments     Yes
                        home assignments                                          provide students’
                                                                                  chances to
                                                                                  demonstrate their
                                                                                  achievements
                                                                                  on ordinary and
                                                                                  partial differential
                                                                                  equations, and
                                                                                  their applications
                                                                                  in engineering
                                                                                  learned in this
                                                                                  course.

Official PDF, page 4 · Continuous Assessment (%),Examination (%),Examination Duration (Hours)

Passing requirements
Minimum Examination Passing Requirement (%): 30 Additional Information for ATs: 30% Coursework 70% Examination (Duration: 2 hours, at the end of the semester) For a student to pass the course, at least 30% of the maximum mark for the examination must be obtained.

Official PDF, page 4 · Minimum Examination Passing Requirement (%),Additional Information for ATs

Credits, duration and edition details
Title in this edition
Differential Equations

Official PDF, page 1 · Course Title

Credits in this edition
3

Official PDF, page 1 · Credit Units

Course duration
One Semester

Official PDF, page 1 · Course Duration

Syllabus effective term
Semester A 2025/26
Levels printed in the syllabus
B1, B2, B3, B4 - Bachelor's Degree

Official PDF, page 1 · Level

Check the official document

Read or download this edition through the university link below. MA3001 · Open the original university PDF ↗

Source · University course information ↗ · Checked 2026-10-20T14:19:32.889Z

Study materials

20 readable items

Browse by the material’s own year and type. Historical materials are study references.

20 / 20 items
  • MA3001 1819 Sem B Test 1_Sol

    Quizzes · 2018-2019 Semester B · Local review material · 4.0 MB

    Material type follows its original classification.

  • MA3001 1819 SEM B Test 2_Sol

    Quizzes · 2018-2019 Semester B · Local review material · 1.0 MB

    Material type follows its original classification.

  • MA3001_1819B_TakeHomeAss1

    Assignments · 2018-2019 Semester B · Local review material · 274 KB

    Material type follows its original classification.

  • MA3001_1819B_TakeHomeAss2

    Assignments · 2018-2019 Semester B · Local review material · 273 KB

    Material type follows its original classification.

  • MA3001_1819B_TakeHomeAss3

    Assignments · 2018-2019 Semester B · Local review material · 272 KB

    Material type follows its original classification.

  • MA3001_1819B_TakeHomeAss3_sol

    Solutions · 2018-2019 Semester B · Local review material · 337 KB

  • PS01_FirstOrderODE

    Assignments · 2018-2019 Semester B · Local review material · 113 KB

  • PS02_HigherOrderODE

    Assignments · 2018-2019 Semester B · Local review material · 100 KB

  • PS03_LaplaceTransform

    Assignments · 2018-2019 Semester B · Local review material · 136 KB

  • PS04_SystemOfDifferentialEquations

    Assignments · 2018-2019 Semester B · Local review material · 64 KB

  • PS05_FourierSeries

    Assignments · 2018-2019 Semester B · Local review material · 34 KB

  • PS06_PartialDifferentialEquations

    Assignments · 2018-2019 Semester B · Local review material · 49 KB

  • PSSolution01_FirstOrderODE

    Solutions · 2018-2019 Semester B · Local review material · 307 KB

  • PSSolution02_HigherOrderODE

    Solutions · 2018-2019 Semester B · Local review material · 307 KB

  • PSSolution03_LaplaceTransform

    Solutions · 2018-2019 Semester B · Local review material · 356 KB

  • PSSolution04_SystemOfDifferentialEquations

    Solutions · 2018-2019 Semester B · Local review material · 382 KB

  • PSSolution05_FourierSeries

    Solutions · 2018-2019 Semester B · Local review material · 3.0 MB

  • PSSolution06_PartialDifferentialEquations

    Solutions · 2018-2019 Semester B · Local review material · 83 KB

  • MA3001_1819B_TakeHomeAss1_sol

    Solutions · 2018 Term unknown (year label from the original folder) · Local review material · 940 KB

  • MA3001_1819B_TakeHomeAss2_sol

    Solutions · 2018 Term unknown (year label from the original folder) · Local review material · 929 KB

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Related course codes

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