Partial Quotients Division Method

The video tutorial explains how to use the method of partial quotients to perform long division. It begins by setting up the division problem and finding useful products of the divisor. The process involves determining partial quotients, subtracting them from the dividend, and repeating until the remainder is less than the divisor. The tutorial concludes by summing the partial quotients to find the final quotient and verifying the result.

What is the first step in using the method of partial quotients?

• Multiplying the divisor by ten

• Subtracting the divisor from the dividend

• Writing the division problem in long division form

• Finding the remainder

Why is it helpful to find products of the divisor before starting the division?

• To avoid using a calculator

• To make the division process faster

• To ensure the divisor is a factor of the dividend

• To help determine the partial quotients

What is the first partial quotient when dividing 2110 by 62?

• 40

• 20

• 10

• 30

After subtracting 1240 from 2110, what is the next step?

• Divide the remainder by the divisor

• Determine the next partial quotient

• Multiply the remainder by the divisor

• Add the remainder to the divisor

How many times does 62 fit into 870?

• 15 times

• 10 times

• 20 times

• 5 times

What is the remainder when 2110 is divided by 62 using partial quotients?

• 2

• 0

• 1

• 3

What is the sum of the partial quotients in this division problem?

• 32

• 33

• 34

• 35

What does the remainder indicate about the divisor and the dividend?

• The divisor is a factor of the dividend

• The divisor is not a factor of the dividend

• The dividend is a multiple of the divisor

• The division is exact

How can you verify the result of the division?

• By multiplying the quotient by the divisor and adding the remainder

• By adding the divisor to the quotient

• By subtracting the remainder from the dividend

• By dividing the remainder by the quotient

What is the final result of dividing 2110 by 62 using partial quotients?

• 34 with a remainder of 2

• 35 with a remainder of 3

• 33 with a remainder of 1

• 36 with a remainder of 4