Understanding Equivalent Fractions and Operations

The video tutorial covers Lesson Four in Module 2, focusing on equivalent fractions and dividing fractions. It begins with a 'Do Now' activity where students write equivalent fractions for given numbers. The lesson progresses to dividing fractions using real-life examples, such as Molly's strawberry servings and Xavier's servings, highlighting the importance of common denominators. The tutorial concludes with a final example and encourages students to practice on their own.

What is an equivalent fraction for 2/3?

• 5/6

• 4/6

• 7/9

• 3/5

If you scale up 10/12 by multiplying both the numerator and denominator by 2, what is the resulting fraction?

• 20/24

• 15/18

• 25/30

• 12/14

Molly has 1 and 3/8 cups of strawberries. How many 2/8 cup servings can she make?

• 5

• 4 and 1/2

• 6

• 5 and 1/2

What operation is used to determine how many servings Molly can make from her strawberries?

• Multiplication

• Addition

• Subtraction

• Division

Xavier wants to divide 1 and 3/8 cups into 3/4 cup servings. What is the first step to solve this problem?

• Add the fractions

• Find a common denominator

• Multiply the fractions

• Subtract the fractions

What is an equivalent fraction for 3/4 with a denominator of 8?

• 5/8

• 6/8

• 4/8

• 7/8

When dividing fractions, why is it important to have common denominators?

• To simplify the fractions

• To make addition easier

• To convert to decimals

• To ensure accurate division

What is the equivalent fraction of 3/4 with a denominator of 12?

• 10/12

• 7/12

• 9/12

• 8/12

If you have 9/12 and want to divide it by 8/12, what is the result?

• 1 and 1/2

• 1 and 1/4

• 1 and 1/8

• 1 and 1/6

What is the simplified form of 1 and 1/8?

• 9/8

• 11/8

• 10/8

• 12/8