Mr Amiss wants to throw a parade along Brixton High Street. He needs 30 children. He wants to know how many different ways the group of children can march in the parade. The group of children must march in equal rows and there must be more than one child in each row.
How many possible combinations are there for our march?
Using what we have learnt about arrays, show all the different ways the group of children can march in the parade, writing each way in a multiplication sentence.
You can have a groups of 10 and 3 groups of 10
ReplyDeleteWell done Sami, that is one way, but there are several others. Can you think of them all?
DeleteYou need to have a group of 10 to make 30 children .
ReplyDeleteYou need to have a group of 10 in each roes of 3
ReplyDeleteyou could have 5 groups of 30.
ReplyDeleteHave another think about this Najia. If i had 5 groups of 30, it would be 30 x 5, when I only have 30 children to march in my parade.
Deletesorry mr amiss i meant 6 groups of 5 so it would be 6 times 5 and it equals 30.
Deleteyou can do six times five
ReplyDeleteYou can do 3 groups of 10 because that equals 3 times 10 to 30
ReplyDeleteWell done Elizabeth. If you can have 3 rows of 10, you could also have 10 rows of ...
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