2 groups of 5 counters are shown. How many counters are there altogether?
2 groups of 5 counters are shown. How many counters are there altogether?
Count 5 and 5.
Year 1
Use equal groups, sharing and simple arrays to work out one-step multiplication and division problems.
Number - multiplication and division
Some problems ask us to make equal groups. Some ask us to share a group equally. Arrays also help because each row has the same number. We can look carefully at the picture, count the groups or rows, and work out the answer step by step.
There are 3 groups of 2 apples. How many apples are there altogether?
Count 2, 4, 6 or count all the apples in the equal groups.
8 cubes are shared into 2 equal groups. How many cubes are in each group?
Share the 8 cubes equally between the 2 groups.
An array has 3 rows of 4 counters. How many counters are there altogether?
Each row has 4, so count all three rows.
12 counters are shared into 3 equal groups. How many counters are in each group?
12 counters are shared into 3 equal groups. How many counters are in each group?
We are sharing equally, so each group must end with the same number.
Look at the picture, then decide whether you are multiplying, dividing or using an array.
2 groups of 5 counters are shown. How many counters are there altogether?
2 groups of 5 counters are shown. How many counters are there altogether?
Count 5 and 5.
9 counters are shared into 3 equal groups. How many are in each group?
9 counters are shared into 3 equal groups. How many are in each group?
Share 9 equally into 3 groups.
What does an array with 2 rows of 4 make?
What does an array with 2 rows of 4 make?
Count the rows carefully.
12 apples are shared into 4 equal groups. How many apples are in each group?
12 apples are shared into 4 equal groups. How many apples are in each group?
Share 12 equally into 4 groups.
Why does this picture show multiplication?
Why does this picture show multiplication?
Look at what is the same in each group.
These reminders help when solving supported multiplication and division problems.
These connect closely to one-step multiplication and division problems.