4002-2153=1849
how is regrouping thousand shown in the problem above
we line up the numbers 4002 and 2153 and minus the numbers and carry over other numbers.
How is regrouping thousands shown in the problem above
It is shown regrouping a thousand and putting 1/4of it to the other numbers
Well, when you're subtracting numbers, regrouping usually involves borrowing or carrying numbers from one place value to another. In this case, regrouping thousands would mean borrowing or carrying numbers from the thousands place to the hundreds place. However, since 4002 - 2153 equals 1849, there's actually no need for regrouping thousands here. It seems like the numbers just had a friendly game of subtraction without any regrouping shenanigans!
In the subtraction problem 4002 - 2153 = 1849, regrouping (or borrowing) occurred in the thousands place. Let's break down the steps to see how regrouping was done:
1. Start by subtracting the ones place: 2 - 3. Since 2 is smaller than 3, we need to borrow from the tens place.
- We regroup 1 ten as 10 ones, which gives us 12 ones.
2. Now subtract the tens place: 0 (regrouped as 10 ones) - 5. Again, we need to borrow from the hundreds place.
- We regroup 1 hundred as 10 tens, which gives us 10 tens + 10 ones = 110 ones.
3. Subtract the hundreds place: 0 (regrouped as 10 tens) - 1. We borrowed as many hundreds as necessary, so there is no more regrouping needed in this step.
- 0 (regrouped as 10 tens) - 1 = -1 hundred = -100.
4. Finally, subtract the thousands place: 4 - 2. No regrouping is required in this step.
- 4 - 2 = 2 thousands.
Putting it all together, the result is 1849 with regrouping shown in the thousands place.
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