Long Division with Remainders

The video tutorial covers the concept of adding 0 to the dividend in long division, explaining how to handle remainders and use decimals to achieve complete division. It includes two examples: dividing 372 by 15 and dividing 1.23 by 0.6, demonstrating step-by-step processes and emphasizing the importance of making the divisor a whole number when dealing with decimals.

What is the first step in setting up your journal for this lesson?

• List all the examples to be covered

• Write today's date

• Draw a line down the middle of the page

• Write the title 'Adding 0 to the Dividend'

Why do we sometimes add 0 to the dividend in long division?

• To simplify the multiplication

• To increase the dividend

• To make the divisor a whole number

• To eliminate the remainder

In the first example, what is the initial division problem?

• 372 divided by 15

• 123 divided by 6

• 789 divided by 9

• 456 divided by 12

What do you do when you have a remainder in long division?

• Ignore the remainder

• Add a decimal and a zero to the dividend

• Multiply the remainder by the divisor

• Subtract the remainder from the dividend

What is the quotient of the first example after adding a decimal?

• 22.9

• 25.0

• 24.8

• 23.5

What is the main focus of the second example?

• Adding integers

• Dividing decimals

• Multiplying fractions

• Dividing whole numbers

How do you handle a divisor that is not a whole number?

• Multiply the divisor by 10

• Subtract the decimal from the divisor

• Move the decimal point to make it a whole number

• Add a zero to the dividend

In the second example, what is the division problem after adjusting the decimal?

• 123 divided by 6

• 369 divided by 18

• 246 divided by 12

• 492 divided by 24

What is the final quotient in the second example?

• 21.0

• 20.6

• 20.0

• 20.5