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Lesson 26 4 5 NYS COMMON CORE MATHEMATICS CURRICULUM Lesson 26 Objective: Compare fractions greater than 1 by reasoning using benchmark fractions. Suggested Lesson Structure Fluency Practice Application
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How to compare fractions greater than:

01
Start by determining the numerators and denominators of the fractions you want to compare.
02
Find a common denominator for the fractions if they have different denominators. This step is important to ensure accurate comparison.
03
Once you have a common denominator, compare the numerators of the fractions. The fraction with the larger numerator is the greater fraction.
04
If the numerators are the same, compare the denominators. The fraction with the smaller denominator is the greater fraction.
05
Express the comparison using the appropriate symbols: ">" for greater than and "<" for less than. For example, if the fraction 3/4 is greater than 2/3, you would write 3/4 > 2/3.

Who needs to compare fractions greater than:

01
Students learning about fractions in math class may need to compare fractions greater than to understand the concept of relative size.
02
Individuals involved in cooking or baking may need to compare fractions greater than to adjust recipes or measure ingredients accurately.
03
Architects, engineers, and other professionals working with measurements may need to compare fractions greater than to make precise calculations and determine proportions accurately.
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Compare fractions greater than is when you compare two or more fractions to determine which one is larger.
Anyone who is working with fractions and needs to compare them is required to file compare fractions greater than.
To fill out compare fractions greater than, you simply need to compare the numerators and denominators of the fractions.
The purpose of compare fractions greater than is to determine which fraction is larger or if they are equal.
The information that must be reported on compare fractions greater than includes the fractions being compared and the final result of the comparison.
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