Subtraction with Borrowing Techniques

This video tutorial teaches how to subtract two-digit numbers from three-digit numbers using examples. It covers borrowing from tens and hundreds to perform subtraction when the top digit is smaller than the bottom digit. The video provides three examples: 142 - 77, 137 - 68, and 113 - 45, explaining each step in detail. The lesson concludes with encouragement to solve similar problems independently.

What is the first step when you cannot subtract a smaller digit from a larger digit in the ones place?

• Add a ten to the ones place

• Subtract directly

• Ignore the ones place

• Add a hundred to the tens place

In the subtraction 142 - 77, what do you do after borrowing a ten to the ones place?

• Add 7 to 12

• Subtract 7 from 12

• Add 2 to 7

• Subtract 2 from 7

When subtracting 77 from 142, what is the result after handling the tens place?

• 7 tens

• 4 tens

• 6 tens

• 5 tens

What is the final answer for the subtraction 142 - 77?

• 65

• 85

• 95

• 75

What do you do when you cannot subtract a larger digit from a smaller digit in the tens place?

• Borrow a hundred to make ten tens

• Add a ten to the ones place

• Ignore the tens place

• Subtract directly

In the subtraction process, what does crossing out a digit indicate?

• Borrowing from the next higher place value

• Adding to the next higher place value

• Doubling the digit

• Ignoring the digit

What is the purpose of borrowing in subtraction?

• To double the smaller digit

• To ignore the smaller digit

• To add more numbers

• To make subtraction possible when a larger digit is subtracted from a smaller one

In the subtraction 137 - 68, what is the result in the ones place after borrowing?

• 9

• 8

• 7

• 6

What is the result in the tens place after borrowing in the subtraction 137 - 68?

• 4 tens

• 7 tens

• 5 tens

• 6 tens

What is the final answer for the subtraction 137 - 68?

• 99

• 89

• 79

• 69