Compare non-unit fractions with the same denominator

Maths

Explain that non-unit fractions are made of more than one unit fraction

Identify non-unit fractions

Identifying equal parts in a whole in different contexts

Use knowledge of non-unit fractions to solve problems

Use knowledge of unit fractions to find one whole

Place fractions between 0 and 1 on a number line

Review comparing unit fractions

Compare fractions with the same numerator

Compare non-unit fractions including those equal to 1

In this unit pupils will explain that non-unit fractions are composed of more than one unit fraction using knowledge of unit fractions to find one whole. In the future unit pupils will use repeated addition of a unit fraction to form a non-unit fraction. They will compare non-unit fractions with the same denominator. They will add and subtract fractions with the same denominator.

In the prior unit pupils quantified the number of items in each part and connected to the unit fraction operator. They calculated the value of a part by connecting knowledge of division and division facts with finding a fraction of a quantity. In this unit pupils will explain that non-unit fractions are composed of more than one unit fraction using knowledge of unit fractions to find one whole.

In this unit pupils will explain that non-unit fractions are composed of more than one unit fraction using knowledge of unit fractions to find one whole.

Non-unit fractions

$$ \frac{5}{9} $$ is greater than $$ \frac{6}{9} $$

$$ \frac{6}{9} $$ is greater than $$ \frac{5}{9} $$

$$ \frac{6}{9} $$ is equal to  $$ \frac{5}{9} $$

Put these fractions in order, starting with the smallest.

What fraction of the pizza has been eaten?

What fraction of the pizza has not been eaten?

What fraction is represented on the number line?

Jacob uses an even number to make this correct. What number could he have used?

Compare non-unit fractions with the same denominator

Lesson outcome