Basic Arithmetic Skill Simplifying Fractions Simplify. 1) 30 54 2) 9 15 3) 30. Answers to Simplifying Fractions 1) 5 9 2) 3 5 3) 5 6 4) 4 5 5) 13 19 6) 5 14
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Preview and Download !Simplifying Fractions Basic Arithmetic Skill Simplifying Fractions Simplify. 30 9 2)54 15 30 24 3) 4) 36 30 26 20 5) 6) 38 56 4 40 7) 8) 56 15 21 51 9) 10) 48 15 36 50 11) 12) 8 4 18 40 13) 14) 2 12 12 8 15) 16) 38 16 35 36 17) 18) 10 28 15 7 19) 20) 12 56 Answers to Simplifying Fractions 5 3 5
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Preview and Download !These are fractions. Each of the two numbers tells certain information about the fraction (partial number). The bottom number (denominator) tells how many parts the whole (one) was divided into. The top number (numerator) tells how many of the parts to count. says, “Count one of two equal ports.” says, “Count three of four equal parts.”
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Preview and Download !Equivalent Fractions Example: 1 2 2 = = 3 2 6 Shade the pie models for the equivalent mixed numbers in each problem. 6 3 9 = 3 = 3 2) 2 4 9= 2 12 = 10 3) 2 15 4= 2 6 = 4 4) 3 8 7= 3 14 5) = 3 10 3 6 = 3 5 = mathworksheets4kids.com –3–
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Preview and Download !Mega-Fun Fractions offers activities written directly to the student as well as guided plans to help you present activities to your whole class, to small groups, or to individuals. Each lesson begins with a question you may pose to students, a learning objective, a list of necessary materials, sequenced steps to
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Preview and Download !the activities in mega-fun fractionsare organized according to a very broad outline, and they are presented in this order: fractions of a region fractions of a set equivalent fractions comparing, ordering, and rounding fractions fractions and measurement adding, subtracting, and multiplying fractions culminating activities feel free to work …
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Preview and Download !In order to compare these fractions, we must change both fractions to equivalent fractions with a common denominator. To do this, take the largest denominator (8) and examine multiples of it, until the other denominator (6) divides into it. Notice that, when we multiply 8 x 3, we get 24, which 6 divides into. Now change the fractions to 24th s.
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Preview and Download !Fractions Worksheet: Greatest Common Factor Solve each problem for the (GCF) greatest common factor. To do this, you need to find the largest factor between two given numbers. See an example below. Example: Find the (GCF) of 56 and 84. Step 1: List all of the possible factors for each number in an organized fashion. 56: 1, 2, 4, 7, 8, 14, 28, 56
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Preview and Download !Fractions Worksheet: Greatest Common Factor Solve each problem for the (GCF) greatest common factor. To do this, you need to find the largest factor between two given numbers. See an example below. Example: Find the (GCF) of 56 and 84. Step 1: List all of the possible factors for each number in an organized fashion. 56: 1, 2, 4, 7, 8, 14, 28, 56
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Preview and Download !1. Look at the two fractions. Can you compare them or do you need to find a common denominator? 2. Multiply to find a common denominator, if necessary. 3. Compare the fractions using the greater than (>), less than (<), or equal to (=) symbol. 4. Check your work with the fraction tiles. a.
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