A mixed number is a whole number and a fraction combined.

An improper fraction is a fraction where the numerator (the top number) is greater than or equal to the denominator (the bottom number).

Convert a number of fifths from an improper fraction to mixed number

Maths

In this unit pupils will express and convert a quantity from an improper fraction to a mixed number and explain how a mixed number is converted into an improper fraction. In the future unit pupils will add mixed numbers. They will subtract a proper fraction from a mixed number and subtract a mixed number from a mixed number and explain which strategy is most efficient.

In the prior unit pupils made efficient choices about the order they solved an addition and subtraction problem in. In this unit pupils will express and convert a quantity from an improper fraction to a mixed number and explain how a mixed number is converted into an improper fraction.

Convert improper fractions to mixed numbers and vice versa

Five fifths is equivalent to {{ }} whole.

Match the improper fractions to their equivalent whole number.

Use the part-part-whole model to express $$ {7} \over {5}$$ as a mixed number.

Which of these represents this improper fraction $$ {8} \over {5}$$ as a mixed number?

Use the part-part-whole model to express $$ {17} \over {5}$$ as a mixed number.

Match the improper fractions to their equivalent mixed number.

Look at this number $$ {6} \over {5}$$  We say it as six {{ }}.

Which of the following are mixed numbers?

Which of the following are improper fractions?

Look at this counting sequence. What comes next?
15 fifths   20 fifths    25 fifths  {{ }} fifths.

A whole has been divided into five equal parts. Which unit do we need to think about?

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