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Comparing and Ordering Fractions
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Comparing - Step 1 If the denominators are the same, then the fraction with the larger numerator is greater. 3/5 is greater than 2/5
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Comparing - Step 1 If the numerators are the same, then the fraction with the lower denominator is greater. 1/8 is greater than 1/12 1/8 1/12
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Comparing - Step 2 If the denominators and numerators are different, than a common denominator should be found.
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Comparing - Step 2 If the denominators and numerators are different, than a common denominator should be found.
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Comparing - Step 2 If the denominators and numerators are different, than a common denominator should be found. An easy way to do this is to multiply the denominators by each other to find a common denominator. x 2 x 5
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Comparing - Step 2 If the denominators and numerators are different, than a common denominator should be found. An easy way to do this is to multiply the denominators by each other to find a common denominator. x 2 x 5
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Comparing - Step 3 Since a common denominator was found by multiplying the denominators by a number, the same number must be multiplied to the numerator The golden rule of fractions = whatever you do to the top, you do to the bottom. x 2 4 x 5 5 x 2 x 5
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< Compare - Final Step 4 5
Compare the new numerators and you will find the greater fraction. 4 5 <
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Ordering - Step 1 To order fractions, you must compare the fractions first. Find a common denominator if needed If more than 3 fractions are being compared: find a common multiple of all 3,or multiply all three numbers together Multiply each numerator by the number you multiplied it by in the denominator.
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Ordering - Step 1 To order fractions, you must compare the fractions first. 3 x 3 = 9 4 x 3 = 12 2 x 4 = 8 3 x 4 = x 2 = 10 6 x 2 = 12 Middle 4 ; 3 ; 6 Least Greatest
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Ordering - Step 2 Place fractions in order as needed (least to greatest or greatest to least) 3 x 3 = 9 4 x 3 = 12 2 x 4 = 8 3 x 4 = x 2 = 10 6 x 2 = 12 Middle 3 ; 4 ; 6 Least Least to greatest order Greatest
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