Exploring Division with Remainders as Fractions

This video tutorial covers the concept of division with remainders expressed as fractions. It begins with an introduction to the topic, followed by a detailed example of dividing 433 by 5, demonstrating how to convert the remainder into a fraction. The tutorial then provides a practice problem, 217 divided by 4, for students to try on their own, with guidance on how to solve it. The video emphasizes understanding the process of division and converting remainders into fractions.

What is the main focus of this tutorial?

• Subtraction with remainders

• Addition with fractions

• Division with remainder as a fraction

• Multiplication with remainders

In the example problem, what is the first step after determining that 5 does not fit into 4?

• Divide 4 by 5

• Multiply 5 by 0

• Bring down the next digit

• Subtract 4 from 5

What is the remainder when 433 is divided by 5?

• 2

• 3

• 4

• 5

How is the remainder expressed as a fraction in the example problem?

• Divisor over remainder

• Remainder over divisor

• Dividend over remainder

• Remainder over dividend

What does the fraction 3/5 represent in the context of the example problem?

• Three groups of five

• Three out of five left over

• Five out of three left over

• Five groups of three

What is the first step in solving 217 divided by 4?

• Multiply 4 by 2

• Bring down the next digit

• Check if 4 fits into 2

• Subtract 2 from 4

What is the quotient when 217 is divided by 4?

• 56

• 55

• 54

• 53

What is the remainder when 217 is divided by 4?

• 1

• 2

• 4

• 3

How is the remainder expressed as a fraction in the practice problem?

• 1/4

• 1/5

• 1/3

• 1/2

What is the final answer for 217 divided by 4 in the practice problem?

• 56 and 1/4

• 55 and 1/4

• 54 and 1/4

• 53 and 1/4