1.03 Partition larger numbers
Are you ready?
Before we look at breaking up $6$6 or 7 digit numbers, check if you remember how it worked with smaller numbers.
Fill in the box with the missing number.
$2592=2000+\editable{}$2592=2000+
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Another word that we can use to describe the ones place is 'units'.
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Let's see how we can partition a number in the hundreds of thousands, and then how to partition a number slightly differently, to solve a division problem.
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Question 1
Fill in the boxes with the missing numbers.
$4888333=\editable{}+800000+80000+\editable{}+300+30+\editable{}$4888333=+800000+80000++300+30+
Question 2
For the following questions use the digits $9$9, $8$8, $8$8, $3$3, $5$5 and $1$1.
Make the largest number possible.
Make the second largest number possible.
Partitioning by place value is really useful, but sometimes breaking up a number into other parts is a great way to help solve problems.