In KS2 Maths as children advance to Year Five their knowledge of fractions will increase. By now they should know the values of different fractions and will be introduced to numerators and denominators, proper and improper fractions and mixed numbers.

Fractions denote numbers that are less than a one. One way of writing these 'partial' numbers is by using a decimal point. These are called decimal numbers. An example would be 2.5. 2.5 as a fraction would be written as 2^{1}⁄_{2}. 2^{1}⁄_{2} is a mixed number. Another way to write it would be ^{5}⁄_{2} which is an improper fraction. Proper fractions have numerators which are lower than their denominators.

Want to teach your child to understand fractions? Take a look at our Help With Fractions blog where we give some really useful advice and tips.

1.

Which fraction is ^{25}⁄_{100} equivalent to?

100 ÷ 25 = 4

2.

Which is the largest of these fractions?

3.

Which of these fractions is not equivalent to ^{1}⁄_{3}?

4.

What would ^{6}⁄_{4} be when converted to a mixed number?

4^{1}⁄_{2}

1^{1}⁄_{2}

1^{1}⁄_{4}

2^{1}⁄_{4}

A mixed number is where there is a mix of a whole number and a fraction

5.

Which fraction is more than ^{1}⁄_{4}?

6.

Which fraction is one ninth?

7.

What would 3^{1}⁄_{4} be when converted to an improper fraction?

There are ^{4}⁄_{4} in 1 one so 3 ones = ^{12}⁄_{4}

8.

Which of these is a proper fraction?

A proper fraction has a top number less than the bottom number

9.

Which fraction is less than ^{1}⁄_{2}?

2 x 7 = 14 so ^{7}⁄_{15} is slightly less than half

10.

What type of fraction is ^{6}⁄_{5}?

Mixed fraction

Equivalent fraction

Improper fraction

Unsuitable fraction

An improper fraction has a top number more than the bottom number