![]() ![]() ![]() On field day, there are 23 pies to share equally among 7 classes. Note: To write the mixed number four and two-thirds, enter 4, a space, and then 2/3 into the form. After you click ENTER, a message will appear in the RESULTS BOX to indicate whether your answer is correct or incorrect. In Exercises 1 through 5, click once in an ANSWER BOX and type in your answer then click ENTER. Summary: We can convert an improper fraction greater than one to a mixed number through long division of its numerator and denominator. The answer to the question is: Only an improper fraction greater than 1 can be written to a mixed number. But a mixed number is greater than 1.Īnswer: These fractions cannot be written as mixed numbers since each is an improper fraction equal to 1.Īfter reading examples 6 and 7, you may be wondering: Which types of fractions can be written as mixed numbers? To answer this question, let's review an important chart from a previous lesson.Ĭomparison of numerator and denominator: If the numerator denominator, then the fraction > 1. Therefore, each of these fractions is an improper fraction equal to 1. We can also convert numbers written in any other base to base ten by using the following. We know from a previous lesson that a mixed number is greater than 1.Īnswer: Seven-eighths cannot be written as a mixed number because it is a proper fraction.Įxample 7: Can these fractions be written as mixed numbers? Explain why or why not.Īnalysis: In each fraction above, the numerator is equal to the denominator. any positive fraction can be thought of as a mixed number. Therefore, seven-eighths is a proper fraction less than 1. What is wrong with this problem?Īnalysis: In the fraction seven-eighths, the numerator is less than the denominator. In each of the examples above, we converted a fraction to a mixed number through long division of its numerator and denominator. This is shown in step 2.Īnalysis: We need to divide 37 into 10 equal parts.Īnalysis: We need to divide 37 into 13 equal parts. ![]() Recall that the fraction bar means to divide the numerator by the denominator. Step 1: Look at the fraction nineteen-elevenths below. It would be time-consuming to use circles or other shapes to help us solve this problem. What part of the cupcakes will each guest get?Īnalysis: We need to divide 19 cupcakes by 11 equal parts. Now look at the next example.Įxample 2: At a birthday party, there are 19 cupcakes to be shared equally among 11 guests. In example 1, we used circles to help us solve the problem. You may recall the example below from a previous lesson. Learn About Converting Fractions to Mixed Numbers With Example Problems And Interactive Exercises ![]()
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