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Name Date Comparing Unlike Fractions Stepsister Lesson Compare the following fractions by using the symbol, or. The fractions can be thought of as sets of blocks. Some blocks are colored, while others
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Step-by-step guide on how to fill out comparing mixed fractions:

01
Understand the concept of mixed fractions: Before comparing mixed fractions, it is important to grasp the idea of mixed fractions. A mixed fraction consists of a whole number and a fraction, for example, 2 1/3.
02
Convert the mixed fractions into improper fractions: To compare mixed fractions easily, it is helpful to convert them into improper fractions. To do this, multiply the whole number by the denominator of the fraction and add the numerator. Place this sum over the original denominator. For instance, if we have 2 1/3, the conversion would be (2 * 3 + 1) / 3 = 7/3.
03
Find a common denominator: In order to compare the fractions accurately, you need to make sure they have a common denominator. To achieve this, identify the least common multiple (LCM) of the denominators for each fraction. Then, modify each fraction by multiplying the numerator and denominator by the necessary factor to obtain the common denominator.
04
Compare the fractions: Once the mixed fractions are converted to improper fractions and have a common denominator, it becomes easier to compare them. Compare the numerators of the fractions to determine which one is bigger or smaller.
05
Express the result in its original form: After comparing the fractions, you might need to express the result back in the form of mixed fractions. To do this, divide the numerator by the denominator. The resulting quotient will be the whole number, and the remainder will be the numerator of the fraction. Write the quotient as the whole number and the remainder as the fraction, using the original denominator.

Who needs comparing mixed fractions step-by-step?

01
Students learning fractions: Comparing mixed fractions is a fundamental skill taught in mathematics education. Students studying fractions need a step-by-step process to help them understand how to compare mixed fractions accurately.
02
Individuals working with recipes or measurements: In practical situations, like following a recipe or making measurements, comparing fractions can be necessary. Those who work with recipes or measurements need to be able to compare mixed fractions effectively to ensure accurate results.
03
Professions requiring precise measurements: Professions such as engineering, architecture, or woodworking often involve working with precise measurements. In these fields, comparing mixed fractions may be required to make accurate calculations or determine proper dimensions.
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Comparing mixed fractions step-by-step is the process of analyzing mixed fractions one by one to determine their equality or inequality.
Students, teachers, or anyone who needs to compare mixed fractions may file comparing mixed fractions step-by-step.
To fill out comparing mixed fractions step-by-step, first find a common denominator for the fractions, then compare the numerators. Repeat the process for each pair of mixed fractions.
The purpose of comparing mixed fractions step-by-step is to determine the relationship between mixed fractions, whether they are greater than, less than, or equal to each other.
The information reported on comparing mixed fractions step-by-step includes the fractions being compared, the method used for comparison, and the final conclusion.
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