Can you solve this P5 Maths question in ☝🏼minute?

This question is an excellent example of how to apply algebraic thinking and logical reasoning in everyday math problems. It challenges students to translate word problems into mathematical expressions, which is key for success in Primary 6 and beyond. In this problem, the key lies in setting variables: let’s denote Lina’s original number of stickers as L and Marco’s as M. We are given two conditions involving exchanging stickers that lead to equal numbers or certain ratios. By forming equations based on these conditions, students practice forming and solving linear equations. Personally, I found drawing visual models a helpful step. Representing the stickers with units or bars for each child helps clarify the relationships given. For example, when Lina gives 24 stickers to Marco and they become equal, it creates an equation L - 24 = M + 24. The second condition says that if Marco gives 42 stickers to Lina, Lina ends up with three times as many stickers as Marco, creating a second equation. By solving these simultaneously, the solution reveals the exact number of stickers each child started with. This method reinforces algebraic skills needed for tackling more complex problems in Primary 6 maths, such as number problems and ratio questions. For anyone preparing for Primary 6, regularly practicing such problems helps sharpen critical thinking and problem interpretation skills. It also shows the importance of carefully breaking down word problems into manageable parts. I recommend students try drawing the scenarios themselves and write down corresponding equations step-by-step to gain confidence.