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Primary - Stage 3 (Year 5 & 6) Stage 3 (Year 5 & 6) Length, Perimeter & Area

Measure & compare length (metric units)

20 practice questions 0 video lessons Theory + worked examples
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Theory

Choose a metric unit that fits the size of the object, so the number is neither tiny nor huge. Compare lengths only when they are in the same unit.

The metric units of length, from smallest to largest, are millimetres (mm), centimetres (cm), metres (m) and kilometres (km).

Match the unit to the object: mm for a coin, cm for a pencil, m for a pool, km for the distance between towns.

Two lengths can be compared straight away only if they share a unit; otherwise convert one first.

Metric length units mm, cm, m, km mm coin: 2 mm cm pencil: 15 cm m pool: 50 m km town: 47 km 1 cm = 10 mm 1 m = 100 cm 1 km = 1000 m
Each step to a larger unit groups more of the smaller one: \(10\) mm make \(1\) cm, \(100\) cm make \(1\) m, \(1000\) m make \(1\) km.

These are the length units and how they connect.

UnitBest forFact
mmcoin, nail\(10\) mm \(=1\) cm
cmpencil, book\(100\) cm \(=1\) m
mpool, room\(1000\) m \(=1\) km
kmroad, trip

How to choose a unit and compare

  1. Look at the size of the object.
  2. Pick the unit that gives a tidy number.
  3. Convert to a common unit before comparing lengths.
Example 1 — Best unit
Which unit best measures the length of a pencil?
Solution

A pencil is a few of them long, giving a tidy number like \(15\).

Centimetres are the best choice.

Example 2 — Large distance
Which unit best measures the distance between two towns?
Solution

Metres would give a number like \(47\,000\), so use a larger unit.

Kilometres keep it as \(47\) km.

Example 3 — Longest
Which is longest: \(87\) cm, \(78\) cm, \(108\) cm or \(90\) cm?
Solution

All are in centimetres, so compare the numbers.

\(108\)\(>\)\(90>87>78\)

\(108\) cm is the longest.

Example 4 — Order
Order \(9\) cm, \(19\) cm and \(91\) cm from shortest to longest.
Solution

Same unit, so order the numbers.

\(9<19<91\), so the order is \(9\) cm, \(19\) cm, \(91\) cm.

Common pitfalls

Unit too small or too big. A unit too small gives a huge number and one too big gives a decimal; pick the tidy one.
Comparing different units. Change lengths to a common unit first, or the numbers cannot be compared fairly.
More digits looks longer. \(5\) m is longer than \(90\) cm even though \(90\) looks bigger, because the units differ.

Frequently asked questions

How do you choose a unit of length?

Match the unit to the size of the object so the number is tidy: mm for a coin, cm for a pencil, m for a pool and km for long distances.

How do you compare two lengths?

Put them in the same unit, then compare the numbers. If they are already in the same unit, just compare the numbers directly.

How many millimetres are in a centimetre?

There are \(10\) millimetres in \(1\) centimetre, \(100\) centimetres in \(1\) metre and \(1000\) metres in \(1\) kilometre.

Is a bigger number always a longer length?

Only when the units are the same. \(5\) m is longer than \(90\) cm, so the unit must be checked before comparing.