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How do you solve a division problem involving fractions when the quotient has something left over (a remainder)?. I wonder… _ = ?. In this lesson you will learn to divide a fraction by a fraction, and represent any left over pieces (remainders), by thinking about equal groups.
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How do you solve a division problem involving fractions when the quotient has something left over (a remainder)? I wonder… _ = ?
In this lesson you will learn to divide a fraction by a fraction, and represent any left over pieces (remainders), by thinking about equal groups.
2 _ = 4 1 whole 1 whole _ 2 = 2 3 1 4
_ = 2 1 whole 1 whole 1 2
A common mistake is to think that dividing a number always leads to an answer that is smaller than the number being divided. _ 2 = 2 _ = 4 Dividend < Divisor Dividend > Divisor Quotient < 1 Quotient > 1
My answer should be less than 1. _ = ? This answer makes sense because it is less than 1. One set of …
My answer should be more than 1. _ = ? ? ? This answer makes sense because it is more than 1. One set of …
In this lesson you have learned how to divide a fraction by a fraction, and represent any left over pieces(remainders), by thinking about equal groups.
_ = 1 whole 1 whole
Draw rectangular models to represent these problems. Are the answers shown correct? Why or why not? • _ = • _ = 1
Dividend > Divisor Dividend <Divisor Quotient < 1 Quotient > 1 • Analyze the following division problems. For each problem, estimate if the quotient will be less than 1 or greater than 1. _ = _ = _ =
_ = _ =