Multiplication Division - Division With Remainders

About This Worksheet

This worksheet provides a valuable opportunity for Year 3 students to solidify their understanding of division with remainders, a crucial concept in their mathematical development. Mastering division with remainders builds upon their knowledge of multiplication facts and lays the foundation for more complex division problems in later years. The worksheet encourages students to think critically about how numbers can be divided and what happens when they cannot be divided equally. It promotes problem-solving skills as students need to interpret the context of each question and determine the appropriate way to handle the remainder. For example, they might need to understand that the remainder represents items that cannot be shared equally or that need to be rounded up to the next whole number depending on the situation. Furthermore, the act of checking their answers using multiplication reinforces the inverse relationship between multiplication and division, deepening their overall number sense. By working through these problems, students develop confidence in their ability to tackle division problems and apply their knowledge to real-world scenarios. This worksheet also helps to develop their reasoning and justification skills, as they need to explain their answers and demonstrate their understanding of the division process. The focus on remainders encourages a deeper understanding of number relationships and prepares them for more advanced mathematical concepts such as fractions and decimals.

💡 How to Use This Worksheet

This worksheet is designed to reinforce Year 3 students' understanding of division with remainders. Begin by reviewing the concept of division and how it relates to sharing equally. Explain that sometimes, when we divide, we have some left over – this is called the remainder. Work through the first question together as a class, demonstrating how to perform the division and identify the remainder. Encourage students to use concrete objects or drawings to visualise the division process if needed. Emphasise the importance of checking their answers using multiplication. For example, if 25 ÷ 4 = 6 remainder 1, then (6 x 4) + 1 should equal 25. After completing the worksheet, discuss the different strategies students used to solve the problems and address any misconceptions.

❓ Frequently Asked Questions