Fractions KS2

Here is a picnic that Petros and Michael are going to share equally. Can you tell us what each of them will have?

A task which depends on members of the group noticing the needs of others and responding.

This task offers opportunities to subtract fractions using A4 paper.

Watch this animation. What do you see? Can you explain why this happens?

Would you rather: Have 10% of £5 or 75% of 80p? Be given 60% of 2 pizzas or 26% of 5 pizzas?

Use the lines on this figure to show how the square can be divided into 2 halves, 3 thirds, 6 sixths and 9 ninths.

Using the picture of the fraction wall, can you find equivalent fractions?

Watch the video to see how to fold a square of paper to create a flower. What fraction of the piece of paper is the small triangle?

Can you find different ways of showing the same fraction? Try this matching game and see.

What happens when you round these numbers to the nearest whole number?

Use two dice to generate two numbers with one decimal place. What happens when you round these numbers to the nearest whole number?

Can you find ways to make twenty-link chains from these smaller chains? This gives opportunities for different approaches.

Try adding fractions using A4 paper.

What fraction of the black bar are the other bars? Have a go at this challenging task!

Can you compare these bars with each other and express their lengths as fractions of the black bar?

There are three tables in a room with blocks of chocolate on each. Where would be the best place for each child in the class to sit if they came in one at a time?

On my calculator I divided one whole number by another whole number and got the answer 3.125. If the numbers are both under 50, what are they?

The discs for this game are kept in a flat square box with a square hole for each. Use the information to find out how many discs of each colour there are in the box.

Andy had a big bag of marbles but unfortunately the bottom of it split and all the marbles spilled out. Use the information to find out how many there were in the bag originally.

Find the product of the numbers on the routes from A to B. Which route has the smallest product? Which the largest?

Can you find combinations of strips of paper which equal the length of the black strip? If the length of the black is 1, how could you write the sum of the strips?