Here is a pizza cut into eight equal slices, but three of them have already been eaten. Hands up: what fraction of the pizza is gone, and what fraction is still on the plate?
Here are four pizzas, each already cut into a different number of equal parts. Look at how many equal parts there are and how many are shaded. Notice what happens to the size of each slice as the number of parts grows.
Now we try it together. I will call out a fraction, and one pupil will come to the board to slice the pizza into the right number of equal parts and shade the right number of them. While they work, the rest of us read the fraction back out loud together to check it is right.
Take one of the printed circle templates. Each circle is already a round whole, so you only need to divide it into equal slices and shade. Divide each circle into the right number of equal slices, shade the right number, and write the fraction underneath. Sketch these three:
Now we fold and shade real fractions. Take a paper strip and fold it into halves, then quarters, then eighths. Each time you fold, shade and label the fraction your teacher calls. The fold lines show you the equal parts.
On the board we watched 1/2, then 3/4, then 5/8, then 7/12. Why is the bottom number the size of the parts? What happened to each slice as the bottom number got bigger?
We have a new pair of words for the top and bottom numbers. Take the pizza we already know: 5/8. Eight equal parts, five shaded.
Name it out loud together: numerator 5, denominator 8, five-eighths.
Next time we look at equivalent fractions: the same amount of pizza written with a different number of slices. We will find out why 1/2, 2/4 and 4/8 are all the same chunk.
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