Look at this new pencil held against a ruler. Roughly how long do you think it is? Is it more or less than ten centimetres? Hold up a hand if you think more, and a hand if you think less.
Watch four objects being measured on the ruler. Each time, notice where the object starts and which mark its far end reaches. Why do we always begin at zero?
Let's read the length of the object on the ruler together. Before anyone reads the far mark, we'll check the zero is lined up with one end. One pupil at a time will come up and read the object on the board to the nearest centimetre; everyone else watches the board and gets ready to say whether they agree.
Before you measure at your desks, watch one worked example of measuring to the nearest centimetre when the end does not land on a mark.
A glue stick is lined up with zero. Its far end sits between 7 and 8, a little closer to 8. The nearer centimetre is 8, so we record 8 cm.
Now measure five real objects on your own desk with your own ruler. Work through it in three clear steps:
If five feels like a lot, just do the first three objects, your rubber, your glue stick and your pencil, and order those.
In your maths copy, write each object you just measured — your rubber, your glue stick, the short side of your copybook, your pencil and your near-10-cm object — with your estimate first, then its measured length in centimetres beside it. Put a star beside any estimate that was within 1 cm of the real length.
Why do we line the zero up with the end of an object, and not the number 1?
Next we look more closely at the tiny marks between the centimetres, called millimetres, so we can measure even more carefully.
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