Long Division CFA Review

Long Division

Division is separating a group into parts. Long division is a strategy that helps us divide larger numbers into those parts.

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Long Division

When dividing you number is broken into three parts. The dividend or number being broken apart. The divisor how many groups the number is being broken into and the quotient, how many pieces are in each part.

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Long division is broken up into four repeating steps. Divide, Multiply, Subtract, and Bring Down.​ You must repeat these steps until you get to the bring down step and there isn't another number to bring down. If the last number you wrote is a zero you are finished but if it is anything else that number is the remainder.

​Long Division

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Long Division tips

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​You will always use the number that you just wrote! Keep track of the number you wrote. If you just wrote the number on top you just complete your divide step.

Long Division tip 2

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​When you multiply or divide you always use your divisor (side number)! In the example to the right the divisor (side number) is 3. If you keep track of the number you just wrote you will know what numbers to divide and multiply.

Long Division tip 3

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When following the steps you will make a vertical line of numbers from the top of the problem to the bottom. You will do this until you get to the bring down step. This step will start the new line for you. In the image to the right they just wrote the 6 and will multiply it by 18. That 18 will go at the bottom continuing our vertical line. If you keep track of your line you will know where to write your numbers.

Multiple Choice

What is the next step in the process?

• Divide

• Multiply

• Subtract

• Bring Down

Fill in the Blanks

What numbers do we multiply together?

Put the word and between the numbers

Where to Write

Multiply

With each step we need to write a number. It is important to know where to write ​each number. When multiplying write the product at the bottom of the long division problem. The ones place of the product should line up with the quotient you just multiplied by at the top of the problem

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Multiple Choice

9 x 5 = 45 which of the following has the 45 placed in the right spot?

Multiple Choice

What is the next step in the process?

• Divide

• Multiply

• Subtract

• Bring Down

Fill in the Blanks

What numbers do we subtract?

Include the word and between the words

Where to Write

Subtract

When subtracting you will write your answer underneath the numbers you subtracted like a standard subtraction problem.

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Multiple Choice

What is the next step in the process?

• Divide

• Multiply

• Subtract

• Bring Down

Fill in the Blanks

What number do we bring down?

Multiple Choice

Which of the following is the correct way to bring down the 6

Where to Write

Bring Down

Remember we always use the number that we just wrote. The step before bring down is subtract. After subtracting the new number was 0. The 6 has to be brought down to the zero and our new number will be 6. Make sure the number you brought down is lined up with the number you subtracted becasue it can form a new number.

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Bring it Back!

Bring it back is not a step. Bring it back tells the person doing the problem to go back to the beginning and divide.

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Multiple Choice

What is the next step in the process?

• Divide

• Multiply

• Subtract

• Bring Down

Fill in the Blanks

What numbers will we divide?

put and between the numbers

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How many times can 5 go into 6?

Multiple Choice

5 can go into 6 1 time. Which of the following shows where to correctly put the 1 for our divide step?

Multiple Choice

What is the next step in the process?

• Divide

• Multiply

• Subtract

• Bring Down

Fill in the Blanks

What numbers do you multiply?

Fill in the Blanks

Complete the problem and type the answer

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How many times can 6 go into 32 without going over?

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How many times can 3 go into 8 without going over?

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How many times can 9 go into 27 without going over?

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How many times can 5 go into 41 without going over?

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How many times can 8 go into 9 without going over?

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548 ÷ 5 =

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163 ÷ 3 =