Department members’ List
Mr. Clement Ngai (Senior Mathematics Panel Head)
Mr. Bill Yeung (Junior Mathematics Panel Head)
Miss Lily Cheng
Miss Phoebe Cheung
Mr. Tony Cheung
Miss Josephine Chui
Mr. Jerome Cheung
Miss Annie Jia
Mr. Jimmy Ng
Miss Wong Yi Man
Mr. Alex Kwok
Mr. Johnny Tsui
Learning, Teaching and Assessment
Overall Aims:
The overall curriculum aims of the Mathematics Education Key Learning Area are to develop in students:
(a) the ability to think critically and creatively, to conceptualise, inquire and reason mathematically, and to use mathematics to formulate and solve problems in daily life as well as in mathematical contexts and other disciplines;
(b) the ability to communicate with others and express their views clearly and logically in mathematical language;
(c) the ability to manipulate numbers, symbols and other mathematical objects;
(d) number sense, symbol sense, spatial sense, measurement sense and the capacity to appreciate structures and patterns;
(e) a positive attitude towards the learning of mathematics and an appreciation of the aesthetic nature and cultural aspects of mathematics.
Reference: https://www.edb.gov.hk/attachment/en/curriculum-development/kla/ma/curr/CA_2017_e.pdf
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Mathematics |
Extended Module – M1 |
Extended Module – M2 |
Form 1 |
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Form 2 |
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Form 3 |
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Form 4 |
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Form 5 |
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Form 6 |
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Measures to cater for learner diversity
In Forms 1 to 3, high-achieving students from B class to E class are taken out to study in “H” class, where they will receive more challenging lesson materials and exercises. Additionally, test setters will produce videos explaining the more difficult questions from tests using "Explain Everything," which will be uploaded to the Google Classroom for students. Teachers will encourage students to watch these videos if they have trouble understanding the questions, thereby enhancing their motivation for self-directed learning.
Remedial classes for Form 5 students are scheduled for alternate Thursdays, while enrichment classes for Forms 5 and 6 are also held on alternate Thursdays. Furthermore, a pre-mock and a post-mock examination will be organised for Form 6 students to help them excel in the HKDSE mathematics examinations.
Gifted Programmes
Gifted junior form students are invited to join the School Math Team for additional lessons to develop their skills and knowledge in advanced mathematics. Some of these students will also participate in various mathematics Olympiad competitions.
Students with high potential are encouraged to participate in enrichment programs organized by local universities. For instance, EPYMT and the Outreach Activities organised by the Department of Mathematics, CUHK and the Enrichment Programme for Gifted Learners hosted by HKUST.
Activities inside and outside classrooms and school
Photos of competition in Form 1 and Form 4 on forming numbers from 4 given numbers.
Mathematics Activities in St. Rose of Lima's School
Members of the School Math Team joined the HKMO
Form 3 students joined the HK Mathematics High Achiever competition
Competitions and Awards (if there is any)
2022 華夏盃 晉級賽
F.3A Anson Wong 二等獎
F.3D Cherry Ng 三等獎
2023 華夏盃 晉級賽
F.2A Ursula Lai 三等獎
F.2A Cheryl Ng 三等獎
2024 華夏盃 初賽
F.1A Relly Hong 二等獎
F.1C Kelly Lam 三等獎
F.1D Katie Chau 三等奬
F.2A Stella Chan 二等奬
F.2A Edwina Wong 二等奬
F.2A Emily Wong 二等奬
F.2A Tammy Yuan 二等奬
F.2A Nicole Lo 三等奬
F.3C Christy Cheung 一等奬
F.3D Katy Shao 二等奬
F.3A Venus Ng 二等奬
F.3A Ursula Lai 二等奬
F.3A Cheryl Ng 三等奬
F.3C Jennifer Lui 三等奬
F.3D Michelle Tong 三等奬
2024 華夏盃 晉級賽
F.3C Christy Cheung 二等奬
F.3D Katy Shao 三等奬
第二十五屆香港青少年數學精英選拔賽
F.3A Mavis Chu 三等榮譽獎
Singapore and Asian Schools Math Olympiad
F.4E Cherry Ng Silver Award
Hong Kong Mathematics Olympiad 22/23
F.4E Cherry Ng Honourable Mentioned Certificate
Hong Kong Mathematics Olympiad 23/24
F.5E Rachel Chow Third-class Honour Certificate
F.5E Cherry Ng Honourable Mentioned Certificate
Annual Report
Regarding the national education, we introduce the Chinese elements in different topics across different forms if the topics were suitable.
Form 2: Chapter 7 Rate, Ratio and Proportion
Study the National Flag (Ratio of length to breadth and the standard of national flag)
Form 2: Chapter 10 Pythagoras theorem
When teachers introduce the Pythagoras theorem (Chapter 10), teacher will also mention about the corresponding theorem in China, but teacher would not talk in details on the history of 勾股定理.
Form 2: Chapter 8 Similarity
The stars on the national flag
Form 4 M1 and M2:
Pascal Triangle is introduced, teachers will mention about the corresponding theorem in China, 楊輝三角, however, teachers do not need to mention about the corresponding history.