Primary 5 to Primary 6 Mathematics

Primary 5 and Primary 6 are often the most challenging years in the primary school mathematics journey. During these two years, students are expected to solve more complex application (problem-solving) questions, where success depends not only on calculation skills but also on logical thinking and selecting the correct solving strategy.

To perform well, students must develop a strong understanding of mathematical concepts and learn when to apply different problem-solving methods, including:

• Assumption Method

• Grouping Method

• Working Backward

• Part-and-Unit Method

• Ratio and Algebra

• Converting Percentages to Fractions and Units

•  Identifying Patterns and Relationships

• Multi-step Problem Solving

Rather than memorising formulas or fixed solution steps, students should understand the mathematical concepts behind each method. This enables them to solve unfamiliar examination questions with confidence.

My Teaching Method

For Upper Primary students, I introduce a structured Ratio and Algebra approach to solve many application questions.

Instead of relying heavily on traditional model drawing for every problem, I teach students how to use ratio and simple algebraic thinking to arrive at the solution more efficiently.

Benefits of My Method

• Shorter and clearer solutions that are easier to understand.

• Reduces unnecessary model drawing for complex questions.

• Builds logical reasoning instead of relying on memorisation.

• Helps students recognise patterns and choose the most suitable solving strategy.

• Saves valuable examination time by using more efficient solution methods.

• Increases confidence when tackling challenging problem sums.

• Prepares students for Secondary School Mathematics, where algebra becomes an essential skill.

Students are first guided to understand the underlying concepts before learning the most efficient solution method. Once they understand the reasoning behind the approach, they are able to apply it confidently to a wide variety of examination questions, including unfamiliar problem-solving scenarios.