If we have 48 blocks in total and we remove 19 of those blocks, how many blocks remain? Remember you can break down a row of 10 blocks into single units.
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If we have 48 blocks in total and we remove 19 of those blocks, how many blocks remain? Remember you can break down a row of 10 blocks into single units.
To solve the problem of finding how many blocks remain after removing 19 from 48, we will perform the subtraction operation and handle regrouping if necessary:
Step 1: Start with the original number of blocks: .
Step 2: We need to subtract 19 from this total. Let's write this subtraction vertically:
Step 3: In the units column (rightmost column), we have 8 (from 48) and we need to subtract 9. Since 8 is smaller than 9, we regroup from the tens column. This leaves us with:
Step 4: Proceed to the tens column. We regrouped once, so we're left with 3 tens (from original 4 tens). Subtract 1 ten (from the 19) from 3 tens, leaving us with 2 tens.
Thus, the remaining amount after performing the subtraction is:
Therefore, the number of blocks remaining is .
If we have 67 blocks in total, how many blocks will remain if we remove 5 tens and 4 ones?
Because you can't take away 9 ones when you only have 8 ones! You need to borrow from the tens place first. Think of it like breaking a 1 bills.
You need to regroup when the digit you're subtracting from is smaller than the digit you're subtracting. In this case, 8 < 9, so we must regroup.
When you take one ten and break it into ones, the tens place decreases by 1. So 4 tens becomes 3 tens, but you gain 10 ones in the ones place.
Yes! Start with 48 blocks (4 tens + 8 ones), remove 19 blocks (1 ten + 9 ones), and count what's left. You should have 2 tens and 9 ones = 29 blocks total.
You can think of it as counting up from 19 to 48. From 19 to 20 is 1, from 20 to 48 is 28, so 1 + 28 = 29 total.
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