Year 4 Multiplication and Division Worksheets

In Year 4, children build on earlier tables to recall and use division facts for all multiplication tables up to 12 × 12. Using the division (÷) and equals (=) signs, they calculate answers within the multiplication tables—frequently working with totals up to 100—by recognising division as the inverse of multiplication rather than counting in ones.

A common mistake occurs when children fail to connect the division question to the related multiplication fact. Instead of asking what number multiplies to make the total, they may try to count backwards or confuse adjacent times table steps—for example, answering 48 ÷ 6 with 7 because they misremember 6 × 7 = 42 instead of recalling 6 × 8 = 48.

Practice tasks reinforce these connections through both abstract equations and real-world grouping. Children might fill in missing numbers in What was it divided by (division table), solve quick calculations in Division within the table (to 100), or spot reasoning errors in Check the division and find the mistake. Other tasks frame division as sharing and grouping, asking How many packs will there be, Share them out evenly, or Which sharing gives more per person.

In Year 4, children build fluent recall of multiplication facts with products up to 100. Having worked with the 2, 3, 4, 5, 8, and 10 times tables in earlier years, they now connect visual arrangements like dot arrays and equal groups directly to multiplication equations using the times sign (×).

A frequent difficulty occurs when children rely on skip-counting or repeated addition instead of direct recall. As the numbers grow larger, losing count by a single step is common—such as confusing 7 × 8 with 54 instead of 56—or mixing up the operation when asked to determine a missing factor.

Practical tasks give children varied ways to apply these facts. Worksheets include finding the total number of dots in an array, completing missing factor problems, checking a calculation to identify errors, and comparing two products to calculate which is larger and by how much.

In Year 4, children build on earlier work with commutativity by rearranging and grouping multiple numbers to calculate mentally with ease. Instead of working through an addition problem strictly from left to right, pupils learn to look at the whole expression and pair up terms that make friendly totals, such as number bonds to 10 or 100. They also demonstrate that two expressions on either side of an equals sign remain balanced when the addends are swapped or regrouped.

A common error is applying this flexibility to operations where order matters. While addition can be done in any order, children sometimes assume that subtraction works the same way and mistakenly swap numbers in a subtraction problem to make it feel easier. Another typical difficulty is calculating strictly from left to right out of habit, missing convenient pairs that would make the calculation faster and less prone to mental arithmetic errors.

Practice worksheets reinforce these strategies through targeted exercises:

• Tasks like Choose the convenient order and Four terms, two convenient pairs ask children to pick the most efficient grouping before adding.
• Prompts like The same total, sides swapped — what is hidden and What is missing on the other side to make it equal focus on finding missing values across balanced equations.
• Tasks such as A handy order of adding: true or false and Add the easy way and explain your steps require pupils to evaluate mental strategies and explain their reasoning.

Children learn to compare two values using both addition and multiplication, applying their times tables up to 12 × 12. Rather than only finding the numerical gap between two amounts, they solve integer scaling problems to decide both how much greater an amount is and how many times as large it is.

A common mistake is confusing additive language with multiplicative language. When asked "how many times as many," children often default to subtracting one number from the other instead of scaling. For example, when comparing 4 and 12, a child might subtract to say there are "8 times as many" instead of dividing to see that 12 is 3 times as large as 4.

Worksheet tasks give children paired numbers or illustrated sets to compare side by side. Using prompts like How much greater?, children calculate the difference between the values, while prompts like How many times as large? and How many times as many? require them to scale one value up or down to find the multiplier.