when two improper fraction are multiplied the product is always ----than each of the two?
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When two improper fractions are multiplied the product of two improper fractions is greater than each of the two fractions.
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Product of two fractions = Product of Numerators/Product of Denominators
If one or both of the fractions is a mixed fraction, we first convert into an improper fraction.
When two proper fractions are multiplied, the product is less than both the fractions. Or, we say the value of the product of two proper fractions is smaller than each of the two fractions.
When two improper fractions are multiplied the product of two improper fractions is greater than each of the two fractions. Or, the value of the product of two improper fractions is more than each of the two fractions.
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