We've already added multiples of 100 to a single digit numbers. Now we are going to add multiples of $100$100 to a $2$2 digit number.
The process is going to be very much the same, however we are starting with a number with value in the units and the tens position.
$500$500 is a multiple of $100$100 because five $100$100s added together equals $500$500.
$100+100+100+100+100=500$100+100+100+100+100=500
If we start off with a $2$2 digit number, let's use $92$92 and we add $500$500 to it, we need to take $5$5 steps of $100$100 in the positive direction.
First step $92+100=192$92+100=192
Second step $192+100=292$192+100=292
Third step $292+100=392$292+100=392
Fourth step $392+100=492$392+100=492
fifth step $492+100=592$492+100=592
$92+100+100+100+100+100=592$92+100+100+100+100+100=592
$92+500=592$92+500=592
Let's see a visualisation of each step
Watch the following video to see how.
Worked Examples
Question 1
$100+10$100+10
Question 2
What is $100+20$100+20?
Question 3
Complete the pattern by adding $100$100 each time.
$94$94, $\editable{}$, $\editable{}$, $\editable{}$, $\editable{}$, $\editable{}$