Comparing Fractions: Steps and Strategies

In this video, Mr. J explains how to compare fractions by finding common denominators and using benchmark fractions. He demonstrates four comparisons: 3/8 vs. 13/16, 2/12 vs. 8/9, 3/4 vs. 6/8, and 8/10 vs. 17/20. The video emphasizes the importance of common denominators and benchmarks like 1/2 to determine which fraction is greater or if they are equal.

What is the first step in comparing fractions?

• Multiply the fractions

• Find a common numerator

• Find a common denominator

• Add the fractions

What is the common denominator for 3/8 and 13/16?

• 8

• 16

• 24

• 32

After finding a common denominator, how do you compare fractions?

• By comparing numerators

• By comparing denominators

• By adding the fractions

• By subtracting the fractions

What is the common denominator for 2/12 and 8/9?

• 18

• 36

• 72

• 24

Which fraction is larger: 2/12 or 8/9?

• Cannot be determined

• Both are equal

• 8/9

• 2/12

Are 3/4 and 6/8 equivalent fractions?

• Cannot be determined

• Only when simplified

• No

• Yes

What is a benchmark fraction?

• The largest fraction in a set

• The smallest fraction in a set

• A fraction that is used for comparison

• A fraction that cannot be simplified

What is the common denominator for 8/10 and 17/20?

• 40

• 20

• 10

• 30

Which fraction is larger: 8/10 or 17/20?

• 8/10

• 17/20

• Cannot be determined

• Both are equal

How can you use the concept of half to compare fractions?

• By subtracting 1/2 from both fractions

• By adding 1/2 to both fractions

• By multiplying both fractions by 2

• By finding which fraction is closer to 1/2