A ruler, balance and measuring jug arranged beside a route marker in a warm flat-vector classroom scene.

P3 Measurement: Length, Mass and Volume

How to read simple measuring instruments and move between the four P3 compound-unit pairs without changing the amount.

⏱ 7 min · 🎯 3 things to master

The red marker on a scale tells a story only when you read its labels. A route marker at 3 km is not 3 m, and 1 l 250 ml is not 1250 l. Keep the unit beside every number and the amount stays clear.

Parents: let your child point to each graduation and predict the reading before revealing the conversion. Ask them to say the unit aloud each time.

By the end you will be able to read a simple scale, write compound measurements, and convert all four P3 unit pairs in either direction.

Read a graduated scale

A gives you a number and a unit. Find the target, then count its minor graduations from a labelled mark. A route scale labelled 0, 1, 2, 3, 4 and 5 km with its marker at 3 says 3 km. A jug labelled 0, 250, 500, 750 and 1000 ml with its meniscus at 750 says 750 ml.

🤔 Predict first: A marker sits exactly at the 3 km mark. What is the route length?

Read the small graduations on a ruler or balance in the same way. For example, a ruler ending at 235 cm gives 200 cm and 35 cm, which is 2 m 35 cm. A balance can show 3 kg 125 g, and a jug can show 1 l 250 ml. The two parts belong to different unit columns.

The four P3 conversion links are:

Going from a larger unit to its smaller partner makes the number larger, so multiply by the link. Going from the smaller unit to the larger partner makes the number smaller, so divide by the link. P3 examples here use whole numbers and compound remainders.

🤔 Predict first: Which is the same amount as 1 l 250 ml?

Conversion lab: the amount does not change

Try each pair. The lab shows actual graduated instruments and lets you switch between a compound reading and one smaller unit. The red target, the factor label and the result text should agree.

Measurement lab: same amount, two readings

Predict first: 2 km 350 m is how many metres?

For example, the two directions for kilometres and metres are:

Kilometres and metres

2×1,000+350=2,350  m2\times1,000+350=2,350\,\text{ m}
2,350  m=2  km 350  m2,350\,\text{ m}=2\,\text{ km }350\,\text{ m}

The same structure works for the other pairs:

All four links

4×100+6=406  cm4\times100+6=406\,\text{ cm}
3×1,000+125=3,125  g3\times1,000+125=3,125\,\text{ g}
1×1,000+250=1,250  ml1\times1,000+250=1,250\,\text{ ml}

Three graduated practice checks

Try each complete question first. Open the solution only after writing a number and its unit.

Practice 1 — read the instruments

A route marker is on 3 km. A jug meniscus is on 750 ml. What are the two readings?

Show the worked reading

Read the targets

3  km3\,\text{ km}
750  ml750\,\text{ ml}

The two readings are 3 km and 750 ml.

Practice 2 — convert to smaller units

Convert 4 m 6 cm to centimetres and 3 kg 125 g to grams.

Show the worked conversion

Convert the larger part first

4×100+6=406  cm4\times100+6=406\,\text{ cm}
3×1,000+125=3,125  g3\times1,000+125=3,125\,\text{ g}

The answers are 406 cm and 3,125 g.

Practice 3 — convert back to compound units

Write 2,350 m and 1,250 ml as compound measurements.

Show the worked conversion

Split into the large and leftover parts

2,350=2×1,000+350⇒2  km 350  m2,350=2\times1,000+350\Rightarrow2\,\text{ km }350\,\text{ m}
1,250=1×1,000+250⇒1  l 250  ml1,250=1\times1,000+250\Rightarrow1\,\text{ l }250\,\text{ ml}

The answers are 2 km 350 m and 1 l 250 ml.

Watch out — these are easily mixed up

Quick recap

🎯 Mastery check

Answer all 8 — your progress is saved on this device.

  1. A route marker is exactly at the 3 km graduation. What is the route length?

  2. A jug meniscus is at the 750 ml graduation. What is the volume?

  3. Write 2 km 350 m in metres.

  4. Write 406 cm as metres and centimetres.

  5. Write 3 kg 125 g in grams.

  6. Write 1,250 ml as litres and millilitres.

  7. A balance reads 3 kg 125 g. Which statement keeps the same mass?

  8. Which conversion uses division?