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Mathematics
Discover how our Mathematics programme builds confident problem-solvers from Primary 1 to 6, with a focus on strong foundations, active learning, and timely feedback.
Our Curricular Goal
Competent Problem-Solvers for Mathematics
We want our students to become competent problem solvers who have attained a level of mastery of and interest in Mathematics. This will form a strong foundation for them to pursue Mathematics at the secondary level and beyond.
Our students will be able to:
Acquire and apply math concepts and skills well
Be fluent with computations
Engage actively in mathematics problem solving
Engage actively in analytical and logical reasoning
Develop the interest and confidence in learning math
Our focus for Primary 1 to 6 are:
Mathematics focus areas by primary level band
P1 - P2 | P3 – P4 | P5 - P6 |
|---|---|---|
Building strong basic concepts and skills Starting to solve word problems Fostering opportunities for early successes Starting the habit of putting in efforts to learning | Strengthening concepts and skills Developing problem solving strategies Developing analytical and logical reasoning Developing the habit of self-regulating of learning progress | Consolidating and extending concepts and skills Mastering problem solving Becoming fluent in analytical and logical reasoning Becoming adapt at self-regulating of learning progress |
We support our students in their learning through:
Providing meaningful learning experiences
It matters to us how our students learn. Learning will be enduring when students make sense of it. Through carefully planned lessons, our students actively engage in sense making by interacting, inquiring, doing and teaching others.
Providing timely feedback to students and parents
We constantly gather information about our students’ thinking, learning and disposition through appropriate assessment methods, both formal and informal. The information gathered enables us to reflect on instruction and decide on the next step for learning and teaching. Using the information, we can also provide feedback that enables our students to know their progress, strengths and weaknesses so that they can improve their learning. The feedback also motivates and engages the students so that they have greater ownership of their learning to strive for improvement.
Below show examples of how we use the various assessment methods where appropriate to capture the various facets of learning:
To check the understanding of concepts and skills, effective questioning is emphasised during the daily classroom interactions. Teachers ask probing questions and listen carefully to students’ responses.
To check fluency in the use of Mathematical vocabulary and language and thinking processes, students are encouraged to communicate their thoughts and support their reasoning or justification through drawing or words.
To glimpse how our students solve problems where the focus is on the process besides the answer. By observing and listening to our students explain their methods and workings and watching them at work, we can understand our students’ perspectives better or spot the misconceptions more easily.
To check our students’ mastery of the concepts and skills at the end of a unit of study, our students will sit for Topical Mastery and/or Review Tests. The results will be used as part of our ongoing review of instructional goals and programmes and feedback to parents.
We believe that with the focus and the partnership between students and teachers and parents, our students will be able to experience successes and achieve very good results to the best of their efforts and potential.