Inspiring our learners to be the best they can be!
Mathemateg
Fractions
What do we know about fractions?
LO to identify 1/3, 1/4, 1/2, 2/4, 3/4 and demonstrate that all parts must be equal parts of the whole.
LO to accurately place fractions and decimals on a number line.
LO to recall and solve problems using equivalences between simple fractions,
LO to convert improper fractions to mixed numbers and vice versa.
When we write a fraction, we often write three parts. The Numerator, the Fraction bar and the Denominator.
If I were to take a bar of chocolate, I could split that bar into five equal parts. These would be called fifths. Parts of a fraction are usually equal, and when pieced back together, they make a whole piece again.
We can also do this with a packet of sweets. If I open a packet of sweets and share them out equally I could create a fraction of my whole packet.
For example, if I had 18 sweets, 1/2 of my packet would equal 9, or I could split my packet into 1/18.
Let's try!
Rules!
Do not eat your sweets until the end of the lesson.
Do not touch anyone else's sweets.
Have fun!
If your sweets represent a whole, how could you show part of the whole?
Let's make fractions!
Using the language Numerator and Denominator, what fractions could I make using my sweets?
Could I make fractions based on the colour of my Skittles?
Let's write down as many fractions as you can.
Could I add two colours together to find out the total fraction of those colours?
Comparing fractions
Discuss in pairs
Which colour takes up the largest fraction?
Which is the smallest?
Are any colours equal?
Create a number line with the smallest fraction to the biggest
A Fraction Wall can help us find equivalent fractions. For example, 1/2 is the same as 5/10. Why is that?
What other fractions are equivalent?
Fraction Wall
Convert Fractions to Simplest Form
Using your Skittles fractions, can you simplify each fraction?
Example:
“Can you divide the numerator and denominator by the same number?”