Look around the room for a second. Without touching anything, roughly how tall do you think the classroom door is? Would you count that in centimetres or in metres?
Now think about a full schoolbag beside a single pencil. One of those you would weigh, and the other you could measure with a ruler. Today you are going to be a measuring detective: you will guess first, then measure, and see how close your guesses come.
Take three hands-up answers on the door height, not open call-outs. Don't confirm which is right yet — hold the suspense for the stations. The one word to plant early is estimate: a sensible guess made before you measure.
We measure four things: a desk, a yard, a schoolbag and a water bottle. Watch how we pick a sensible unit and a sensible tool for each one, and see us estimate first, then measure.
Line the zero of the ruler with one end of the desk and read the mark at the other end. A desk is measured in centimetres.
Have a real ruler, metre stick, kitchen scales and a jug ready to hold up in turn.
Same two-step move every time: estimate aloud first, then measure.
Desk: lay ruler, line zero with one end, read far end, about 60 cm, centimetres because a desk is small enough for a ruler. Common slip is reading from the wrong end.
Yard: too long for a ruler, so walk it out in paces. A pace is not a metre. Model the rename slowly and write it up: 10 paces, each about 50 cm, is 500 cm; 100 cm in a metre so 500 cm is about 5 m. Pupils need this exact bridge at Station 4.
Draw out that desk and yard are both length, but the yard is much bigger so it needs a bigger unit and a different method.
Schoolbag: ask why we can't use a ruler here; let a pupil say weight isn't a length. Put it on the scale, read the needle, in kilograms because it's heavy.
Bottle: the amount it holds is its capacity. Pour into the jug, read at the water line with eye level, not from above, in millilitres.
Close: four things, and each got a sensible unit and tool.
Today we build our record together on the board. You watch and answer aloud with the class here — your own writing comes in the next step, when you rule your table in your copy.
We will log four things in order, saying our estimate before we measure each one: first the length of a desk in centimetres, then the length of the yard (or corridor) in metres, then the weight of a schoolbag in kilograms, and last how much a water bottle holds in millilitres.
For each one we ask the same two questions out loud before anyone measures: which unit fits, and which tool do we need? Once we have the real measure, we work out the gap, that is how far each guess was from the real measure.
How long, how heavy or how full is each thing — and how close were our estimates?
Collect:
Show it as: A four-column table on the IWB: item / estimate / measure / unit, one row per item, filled together, with the gap worked out aloud beside each row.
This round is for talking it through together — pupils take turns at the board and the class agrees or corrects out loud.
Fill the shared table on the IWB one row at a time using the data-collection activity: a pupil states the estimate, the class agrees the unit and instrument, a pupil enters the measured value with its unit, then the whole class works out the gap aloud before the next row. Reconcile any disagreement about the unit before entering the number. Four rows, each with its gap, is a full 7 minutes — keep it moving.
In your maths copy, rule an item / estimate / measure / unit table with four columns. Leave the rows blank for now. At the stations you will write each item, your estimate and the measure, choosing a sensible unit as you go.
Walk the room glancing at whether the four columns are ruled and headed, and whether the estimate carries a unit — this is whole-class copybook practice, not marking. Nudge anyone who wrote a bare number to add cm, m, g, kg, ml or l.
At every station, write your estimate before you touch a tool, then record the measure beside it and work out the gap — how far your guess was from the real measure.
How close can you get your estimate to the real measure at each of four stations?
At each station, write your estimate first, choose the right tool, measure, record the value with its unit, then work out the gap between estimate and measure.
Ways to start:
Stretch:
Record: The item / estimate / measure / unit table in your maths copy, plus a gap noted beside each row.
Share back: A sampled two or three groups read out one measure each; the fuller discussion of whose estimates were closest carries into the next step.
These are the practice questions — real objects circulate around the room (or sit at stations) and pupils measure each one with their own instruments. Keep the pass-on rhythm brisk.
Set the four stations up before the lesson: a metre stick by the door, three loaded schoolbags on the floor, a jug plus a few candidate containers, and a clear stretch of yard (or corridor) to pace. Send groups of four around in order, roughly three to four minutes each. Circulate to catch the two classic slips: reading the metre stick from the wrong end, and reading the jug from above rather than at the water line. The stretch is station four — renaming paces into metres — so keep the strongest groups moving there.
Share-back: do not have every group read out all four measures — that overruns the beat. Sample just two or three groups here (one reading its door measure, one its bag order, one its yard rename), then carry the fuller discussion of whose estimates got closest into the next step.
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