Understanding Long Division

This video tutorial explains how to perform long division using a two-digit dividend and a one-digit divisor. It walks through the traditional long division algorithm step-by-step, starting with setting up the division problem, dividing the first digit, bringing down the next digit, and completing the division. The tutorial concludes by interpreting the result and confirming the quotient. The example used is dividing 76 by 4, resulting in a quotient of 19 with no remainder.

What is the first step in solving a long division problem?

• Add the divisor to the dividend

• Subtract the divisor from the dividend

• Write the division problem in long division form

• Multiply the divisor by the dividend

In the division problem 76 divided by 4, what is the dividend?

• 4

• 19

• 76

• 7

When dividing 76 by 4, what is the first digit of the quotient?

• 4

• 9

• 1

• 7

After bringing down the next digit in the dividend, what number do you work with?

• 4

• 7

• 19

• 36

How many times does 4 go into 36?

• 8

• 9

• 7

• 10

What is the remainder when 76 is divided by 4?

• 1

• 3

• 4

• 0

What does the zero at the end of the division process represent?

• A remainder of zero

• The dividend

• The divisor

• The next digit in the quotient

What is the final quotient when dividing 76 by 4?

• 18

• 20

• 19

• 17

How can you verify the result of a division problem?

• By subtracting the quotient from the dividend

• By multiplying the quotient by the divisor

• By dividing the quotient by the divisor

• By adding the quotient to the divisor