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The Thousands Game printable sheet
Class 3 were playing a game. There were ten cards with the digits $0$ to $9$ on them.
These cards were put into a bag and players took out four cards and made a number out of them. At first they made the highest number they could. Sinita took out
and made |
Then they made the lowest number they could. Jamie took out
and made |
"You can't put zero at the beginning of a number," objected Paul. The class discussed this and decided that Jamie had made four hundred and fifty-seven.
Next they played to make the highest even number. Jill took out
and Vincent took out
Who won? Why?
Then they played to make the highest odd number. Belinda took out
and Ali took out
Who won? Why?
Next they played to make the lowest even number. Rohan took out
and Ben took out
Who won? Why?
The last game they played was to make the closest number to $5000$. Alice took out
and Chloe took out
Who won? Why?
At the end of the lesson the group can gather together to discuss, not only place value and comparing and ordering numbers, but also odd and even numbers. There should be plenty of opportunities to emphasise the appropriate vocabulary for the work they have been doing.
Which digit is most important if you are making the largest/smallest number possible?
Learners could play an alternative version of the game in which two players take turns in taking a digit card (unseen) and placing it on their board before taking the next card. This requires considerable thought and understanding. Children will enjoy playing Nice and Nasty after having a go at this activity.
Some children find place value difficult and even alarming. They could start with a similar activity using only three-digit numbers or even just two. Reading the numbers out loud may help turn what seems to them just a jumble of digits into something meaningful.
What do the digits in the number fifteen add up to? How many other numbers have digits with the same total but no zeros?
In the multiplication calculation, some of the digits have been replaced by letters and others by asterisks. Can you reconstruct the original multiplication?