Box Method for Long Division: Step-by-Step Guide

This video tutorial by Mr. J introduces the box method for division, a structured approach to long division that aids in organization. The video covers two examples of dividing three-digit numbers by one-digit numbers, one without a remainder and one with a remainder. It then proceeds to demonstrate the division of four-digit numbers by one-digit numbers, again with one example resulting in a whole number and another with a remainder. The box method emphasizes keeping columns aligned and uses steps similar to traditional long division, with a focus on 'bringing up' instead of 'bringing down'.

What is the primary advantage of using the box method for division?

• It requires fewer steps than traditional division.

• It helps in keeping the division process organized.

• It eliminates the need for subtraction.

• It can only be used for one-digit divisors.

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When dividing 426 by 3 using the box method, what is the first step?

• Multiply

• Subtract

• Divide

• Bring up

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What is the result of dividing 426 by 3 using the box method?

• 143

• 142

• 140

• 141

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In the box method, what do you do after subtracting in each step?

• Multiply

• Divide

• Bring up

• Repeat the process

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What is the remainder when dividing 759 by 8 using the box method?

• 5

• 6

• 4

• 7

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How many whole groups of 5 can be pulled out of 18 in the box method?

• 2

• 5

• 3

• 4

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What is the final answer when dividing 6815 by 5 using the box method?

• 1365

• 1362

• 1364

• 1363

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What indicates that there is no remainder in the box method?

• The dividend inside the box

• A one in the last box

• The divisor outside the box

• A zero in the last box

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What is the remainder when dividing 1927 by 6 using the box method?

• 0

• 1

• 2

• 3

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In the box method, where do you look to find the final answer?

• At the bottom of the box

• Inside the box

• Outside the box

• At the top of the box

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