Enquiry for Science Major/Minor/Programme Requirements |
PHYS2150 Methods in physics I (6 credits) | Academic Year | 2025 | |||||||||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
Offering Department | Physics | Quota | --- | ||||||||||||||||
Course Co-ordinator | Dr F K Chow, Physics < judychow@hku.hk > | ||||||||||||||||||
Teachers Involved | (Dr F K Chow,Physics) | ||||||||||||||||||
Course Objectives | This is one of the second level courses in our series of courses that introduces problem solving, mathematical and computational skill sets that are commonly used in the study of university-level physics. Instead of the cookbook approach, we focus on training students how to think and work as physicists through tackling simple physics problems by both analytical and numerical means. After completion, interested students may take the other second level courses in this series PHYS2155 and/or PHYS2160 or the third level course in this series PHYS3150. | ||||||||||||||||||
Course Contents & Topics | This course introduces the principles and theories of various mathematical methods and skills that are essential for studying university physics. Topics include: ordinary differential equations, partial differential equations, three-dimensional coordinate geometry, partial differentiation, multiple integration, vector functions and motion in space, and vector analysis. Applications to physical systems and various practical problems solving skills are discussed. Further MATLAB commands and basic MATLAB programming will be introduced and used in this course. | ||||||||||||||||||
Course Learning Outcomes |
On successful completion of this course, students should be able to:
|
||||||||||||||||||
Pre-requisites (and Co-requisites and Impermissible combinations) |
Pass in MATH1013 or MATH1821 or MATH1851 or PHYS1150; and Not for students who have passed in MATH3401, or already enrolled in this course | ||||||||||||||||||
Course Status with Related Major/Minor /Professional Core |
2025 Major in Physics (
Disciplinary Elective
) 2025 Major in Physics (Intensive) ( Core/Compulsory ) 2025 Minor in Physics ( Disciplinary Elective ) 2024 Major in Physics ( Disciplinary Elective ) 2024 Major in Physics (Intensive) ( Core/Compulsory ) 2024 Minor in Physics ( Disciplinary Elective ) 2023 Major in Physics ( Disciplinary Elective ) 2023 Major in Physics (Intensive) ( Core/Compulsory ) 2023 Minor in Physics ( Disciplinary Elective ) 2022 Major in Physics ( Disciplinary Elective ) 2022 Major in Physics (Intensive) ( Core/Compulsory ) 2022 Minor in Physics ( Disciplinary Elective ) 2021 Major in Physics ( Disciplinary Elective ) 2021 Major in Physics (Intensive) ( Core/Compulsory ) 2021 Minor in Physics ( Disciplinary Elective ) |
||||||||||||||||||
Course to PLO Mapping |
2025 Major in Physics < PLO 1,2,3,4 >
2025 Major in Physics (Intensive) < PLO 1,2,3,4 > 2024 Major in Physics < PLO 1,2,3,4 > 2024 Major in Physics (Intensive) < PLO 1,2,3,4 > 2023 Major in Physics < PLO 1,2,3,4 > 2023 Major in Physics (Intensive) < PLO 1,2,3,4 > 2022 Major in Physics < PLO 1,2,3,4 > 2022 Major in Physics (Intensive) < PLO 1,2,3,4 > 2021 Major in Physics < PLO 1,2,3,4 > 2021 Major in Physics (Intensive) < PLO 1,2,3,4 > |
||||||||||||||||||
Offer in 2025 - 2026 | Y 1st sem | Examination | Dec | ||||||||||||||||
Offer in 2026 - 2027 | Y | ||||||||||||||||||
Course Grade | A+ to F | ||||||||||||||||||
Grade Descriptors |
|
||||||||||||||||||
Communication-intensive Course | N | ||||||||||||||||||
Course Type | Lecture-based course | ||||||||||||||||||
Course Teaching & Learning Activities |
|
||||||||||||||||||
Assessment Methods and Weighting |
|
||||||||||||||||||
Required/recommended reading and online materials |
Lecture notes provided by Course Coordinator Susan J. Colley and Santiago CaƱez: Vector Calculus (Pearson, 2021, 5th edition) Allen B. Downey: Physical Modeling in MATLAB (Createspace Independent Pub, 2009) Joel Hass, Chris Heil, Przemyslaw Bogacki, Maurice D. Weir, and George B. Thomas Jr.: University Calculus: Early Transcendentals (Pearson, 2019, 4th edition) K. F. Riley, M. P. Hobson, and S. J. Bence: Mathematical Methods for Physics and Engineering: A Comprehensive Guide (Cambridge University Press, 2006, 3rd edition) Murray R. Spiegel: Schaum's Outline of Advanced Mathematics for Engineers and Scientists (McGraw-Hill Education, 2009) |
||||||||||||||||||
Course Website | http://moodle.hku.hk | ||||||||||||||||||
Additional Course Information | NIL |
Back / Home |