Look at the real scale on the front desk. There is a stack of copybooks sitting on it. Is that heavy or light? What does the scale say?
Hands up: which of these do you think is heaviest — a feather, your Maths book, or a bag of flour?
Put the copybooks on the scale before pupils settle so the reading is already showing. Take three hands-up answers on the heaviest object — don't confirm yet, the demo settles it.
Before the Lesson — physical kit needed: a real kitchen scale for the front demo; one kitchen or postal scale per small group (or run rotation stations if you only have one); the four demo items (a Maths book ≈ 240 g, the class register ≈ 420 g, a 2 kg bag of flour, a feather ≈ 1 g); five real objects for the circulating challenge (lunchbox, pencil case, glue-stick tub, a stapler, a full water bottle).
Watch as four real objects are weighed at the front, one at a time. Notice the number on the scale for each one, and notice which unit fits best.
Keep an eye out: once an object reaches 1,000 g, that is the same as 1 kg. So 2 kg is the same as 2,000 g.
Weigh each object in turn and read the mass aloud. This is a real demonstration at the front, not a screen interactive — hold each object up first, then set it on the pan.
Head off the misconception that heavy-looking means heavy — the register may surprise them. Converting between grams and kilograms with decimals is next lesson; today keep the equivalence to the whole-kilogram case the flour models.
We will predict, then weigh. First we weigh a lunchbox. Then a pencil case. Then a stack of three Maths books. Before each one goes on the scale, we say our guess out loud.
For each object: write down your prediction first, then read the actual mass off the scale, then see how close you were.
How close can we predict the mass of everyday classroom objects before we weigh them?
['Look at the object and write your prediction in grams.', 'One pupil places it on the front scale and reads the mass aloud.', 'The class agrees the reading and records the actual mass.', 'Work out how far off the prediction was.']
Record: three-column table: object, prediction (g), actual (g)
Share back: class reads each actual mass aloud and reconciles any disagreement
Pupils measure at the front with a real scale — one pupil reads the dial each time, the class reads it aloud and you reconcile any disagreement as you go. This runs on the real scale, not a screen interactive.
Get pupils predicting and giving a reason, not just a number. Revoice a strong prediction: "so if one book is about 240 grams, three should be near 700 — let's check."
In your maths copy, write each object we weighed on its own line, with its mass and the unit the scale showed.
Then underline the unit you would choose for each object if you could only use one, and be ready to say why.
Walk the room glancing for the mass and unit written clearly — this is whole-class copybook practice, not marking. The flour line is the one place kilograms appear today: 2,000 g and 2 kg are the same thing because 1,000 g make 1 kg. Watch for pupils choosing the wrong unit because they judge the object rather than the size of the number.
Five real objects will pass around the room: a lunchbox, a pencil case, a glue-stick tub, a stapler, and a full water bottle. Weigh each one on your group's scale and write its mass in grams. If an object reaches 1,000 g or more, write it in kilograms too — the water bottle might.
Stretch: stack three Maths books, estimate the whole stack first, then weigh it and check how close you were.
This is the practice round — real objects circulate around the room (or sit at stations) and pupils weigh each one with their group's scale. Keep the pass-on rhythm brisk; the class confirms each reading aloud at the end. If you only have one scale, run the five objects as rotation stations at the front.
Circulate and check readings on the spot. Decimal g→kg conversion is next lesson, so today only the objects that cross 1,000 g get a kilogram value.
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