Benchmark Fractions

The video tutorial explains how to compare fractions with equal and different numerators and denominators. It introduces the concept of benchmark fractions, such as 1/2, to simplify the comparison process. By comparing fractions to a common benchmark, students can determine which fraction is greater. The tutorial also covers ordering fractions by comparing them to each other and to benchmark fractions, providing a clear method for evaluating and ranking fractions.

When comparing fractions with the same denominator, which fraction is greater?

• The one with the smaller denominator

• The one with the larger numerator

• The one with the smaller numerator

• The one with the larger denominator

If two fractions have the same numerator, which fraction is greater?

• The one with the larger denominator

• The one with the smaller denominator

• The one with the larger numerator

• The one with the smaller numerator

What is a benchmark fraction?

• A fraction used to compare other fractions

• A fraction that is always greater than 1

• A fraction with the same numerator and denominator

• A fraction that cannot be simplified

How can you determine if 4/7 is greater than 1/2?

• By adding the numerators

• By visualizing the shaded area

• By converting it to a decimal

• By comparing it to 1/3

What is the equivalent fraction of 1/2 when comparing to 7/16?

• 7/16

• 9/16

• 8/16

• 6/16

Which fraction is the smallest among 4/7, 1/2, and 7/16?

• They are all equal

• 7/16

• 1/2

• 4/7

What role do benchmark fractions play in comparing other fractions?

• They simplify the fractions

• They make fractions larger

• They serve as reference points

• They convert fractions to decimals