Subtraction with Regrouping Concepts

The video tutorial explains how to subtract whole numbers using regrouping, also known as borrowing. It provides a step-by-step example of subtracting 2847 from 7425, demonstrating the process of aligning numbers by place value and borrowing from higher place values when the minuend is smaller than the subtrahend. The tutorial covers subtraction from the ones, tens, hundreds, and thousands places, highlighting when regrouping is necessary. The video concludes with a reminder that borrowing is only needed when the minuend is smaller than the subtrahend.

What is another term for subtraction with regrouping?

• Borrowing

• Multiplying

• Dividing

• Adding

When setting up a subtraction problem, where should the larger number be placed?

• To the left of the smaller number

• Below the smaller number

• To the right of the smaller number

• Above the smaller number

In the ones place, if the minuend is smaller than the subtrahend, what should you do?

• Add more to the minuend

• Borrow from the tens place

• Subtract directly

• Ignore the difference

After borrowing from the tens place, what is the new value of 5 ones plus 10 ones?

• 10 ones

• 15 ones

• 12 ones

• 20 ones

When borrowing from the hundreds place, what does 4 hundreds become?

• 6 hundreds

• 5 hundreds

• 2 hundreds

• 3 hundreds

What is the result of subtracting 4 tens from 11 tens?

• 5 tens

• 6 tens

• 7 tens

• 8 tens

If the minuend in the hundreds place is smaller than the subtrahend, from where do you borrow?

• Ones place

• Directly subtract

• Thousands place

• Tens place

What is the difference when subtracting 8 hundreds from 13 hundreds?

• 5 hundreds

• 4 hundreds

• 6 hundreds

• 3 hundreds

In the thousands place, if no borrowing is needed, what is the result of 6 thousands minus 2 thousands?

• 2 thousands

• 5 thousands

• 3 thousands

• 4 thousands

What is the final result of subtracting 2847 from 7425?

• 4758

• 4785

• 4587

• 4578