Look at the leaf on the grid of centimetre squares. Its edges curve in and out, with no straight sides at all.
How could we work out the area of something with no straight edges? Length times breadth won't help us here.
We have a leaf drawn on a grid of squares. First we will count the squares the leaf covers completely — the certain ones. Then we will look at the squares along the curved edge and work out which of those to count. Watch how we decide what to do with a part-covered square.
Today we estimate the area of one leaf together. First we count every whole square inside the outline. Then we go round the curved edge and decide each part-square with the more-than-half rule. Last we pair up any leftover half-squares to make wholes.
In your maths copy, trace an irregular shape onto squared paper. Then make two columns and tally them:
Add them together and write your area estimate in cm².
Work on your own squared paper at your desk. Estimate the area of three irregular shapes, each one wigglier than the last. For every shape: count the whole squares, pair up the part-squares to make whole squares, and record your total estimate in cm².
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