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Year 3 Maths Length & Perimeter

Measure length in centimetres & metres

20 practice questions 0 video lessons Theory + worked examples
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Theory

Measuring length in centimetres and metres is a Year 3 measurement skill: choosing the right unit, reading a length from a ruler by lining up the zero mark, and using the fact that 1 metre = 100 centimetres to change between units. This page explains centimetres (cm) and metres (m), how to read a ruler, how to compare and order lengths, and how to add and subtract lengths in everyday problems. Curriculum: VC2M3M02 / AC9M3M02.

Length is how long, tall or wide something is. We measure it with a ruler or a tape measure. Two units are used most in Year 3: the centimetre and the metre.

A centimetre (cm) is small, about the width of your fingernail. We use centimetres for small things like a spoon, a book or a hand. A metre (m) is much longer, about one big step. We use metres for long things like a fence, a hallway or a garden bed.

To measure with a ruler, line up the left end of the object with the zero mark, then read the centimetre mark at the other end. The two units are joined by one key fact: 1 metre is the same as 100 centimetres, so \(1\text{ m} = 100\text{ cm}\).

A centimetre ruler with a pencil lined up at the zero mark A ruler marked 0 to 10 in centimetres. A red pencil starts at the 0 mark and ends at the 6 mark, so the pencil is 6 centimetres long. pencil 012 345 678 910 cm
Line up the zero, then read the end mark: this pencil is 6 cm long.
A metre stick showing that 1 metre equals 100 centimetres A metre stick marked 0, 10, 20 up to 100 centimetres. A red span across the whole stick shows that the full length is 1 metre, which equals 100 centimetres. 1 metre = 100 cm 01020 304050 607080 90100
Ten marks of 10 cm make 100 cm, and 100 cm is 1 metre.

Measuring length has no long formulas, but these facts help you swap between centimetres and metres.

\[ 1 \text{ m} = 100 \text{ cm} \]
1 m =100 cm
\[ \dfrac12 \text{ m} = 50 \text{ cm} \]
half a metre =50 cm
\[ 5 \text{ m} = 5 \times 100 = 500 \text{ cm} \]
5 m =500 cm
\[ 340 \text{ cm} = 3 \text{ m } 40 \text{ cm} \]
340 cm =3 m 40 cm
Metres to centimetres: multiply by 100. Centimetres to metres: divide by 100. To compare lengths, change them all to centimetres first.
Handy benchmarks: a fingernail is about \(1\) cm wide, a school ruler is \(30\) cm, a big step is about \(1\) m, and a tall adult is a bit under \(2\) m tall. Use them to check an estimate makes sense.

How to measure and compare a length

  1. Pick the unit. Use centimetres for small things and metres for long things.
  2. Line up the zero. Put the left end of the object on the 0 mark, then read the centimetre mark at the other end.
  3. Match the units. To convert or compare, use \(1\text{ m} = 100\text{ cm}\): multiply metres by 100, or divide centimetres by 100.
  4. Work it out. Joining lengths end to end: add. Cutting a piece off or finding how much longer: subtract. Equal lengths in a row: multiply. All the way around a shape: add every side.
  5. Check. Does the answer have a unit (cm or m), and does it make sense next to a benchmark like a ruler (\(30\) cm) or a tall adult (a bit under \(2\) m)?
Example 1 β€” Choose the unit
Would you measure the length of your maths book in centimetres or metres?
Solution

A book is small, about the length of your hand. Metres are for long things like a room.

Use centimetres (about 25 cm).

Example 2 β€” Read the ruler
The twig is lined up with the 0 mark. How long is it?
A centimetre ruler with a twig lined up at the zero mark A ruler marked 0 to 15 in centimetres. A red twig starts at the 0 mark and ends at the 9 mark, so the twig is 9 centimetres long. twig 012 345 678 91011 121314 15
Solution
\(\text{start}\)\(=\)\(0\text{ mark}\)
\(\text{end}\)\(=\)\(9\text{ mark}\)
length =9 cm

The twig is \(9\) cm long.

Example 3 β€” Metres to centimetres
Change \(7\) m into centimetres.
Solution
\(1\text{ m}\)\(=\)\(100\text{ cm}\)
\(7 \times 100\)\(=\)\(700\)
\(7\text{ m}\)\(=\)\(700\text{ cm}\)
7 m =7×100=700 cm

So \(7\) m is \(700\) cm.

Example 4 β€” Compare two lengths
Which is longer, \(1\) m \(35\) cm or \(140\) cm?
Solution
\(1\text{ m }35\text{ cm}\)\(=\)\(100 + 35\)
\(1\text{ m }35\text{ cm}\)\(=\)\(135\text{ cm}\)
\(140\)\(>\)\(135\)
140 cm >135 cm

So \(140\) cm is longer.

Example 5 β€” Centimetres to metres
Write \(800\) cm in metres, then write \(460\) cm as metres and centimetres.
Solution
\(800 \div 100\)\(=\)\(8\)
\(800\text{ cm}\)\(=\)\(8\text{ m}\)
\(460\)\(=\)\(400 + 60\)
\(460\text{ cm}\)\(=\)\(4\text{ m }60\text{ cm}\)
800 cm = 8 m and 460 cm = 4 m 60 cm

Every \(100\) cm makes \(1\) m. The hundreds give the metres and what is left is the centimetres.

Example 6 β€” Cut from a length
A roll has \(4\) m of tape. Jai cuts off \(170\) cm. How many centimetres of tape are left?
Solution
\(4\text{ m}\)\(=\)\(400\text{ cm}\)
\(400 - 170\)\(=\)\(230\)
\(\text{left}\)\(=\)\(230\text{ cm}\)
4 m = 400 cm, 400 - 170 = 230 cm

Change metres to centimetres first, then subtract. \(230\) cm of tape is left (that is \(2\) m \(30\) cm).

Example 7 β€” Join equal lengths
Four benches are put end to end. Each bench is \(70\) cm long. How long is the row? Write it in metres and centimetres too.
Solution
\(70 + 70 + 70 + 70\)\(=\)\(280\)
\(4 \times 70\)\(=\)\(280\text{ cm}\)
\(280\text{ cm}\)\(=\)\(2\text{ m }80\text{ cm}\)
4 x 70 = 280 cm = 2 m 80 cm

Joining lengths end to end means adding them. The row is \(280\) cm, which is \(2\) m \(80\) cm.

Example 8 β€” Put lengths in order
Order from shortest to longest: \(1\) m \(5\) cm, \(95\) cm, \(1\) m \(50\) cm, \(110\) cm.
Solution
\(1\text{ m }5\text{ cm}\)\(=\)\(105\text{ cm}\)
\(1\text{ m }50\text{ cm}\)\(=\)\(150\text{ cm}\)
\(95 < 105 < 110\)\(<\)\(150\)
95 cm, 105 cm, 110 cm, 150 cm

Change them all to centimetres, then order: \(95\) cm, \(1\) m \(5\) cm, \(110\) cm, \(1\) m \(50\) cm.

Example 9 β€” All the way around
A sandpit is a rectangle \(5\) m long and \(2\) m wide. How far is it all the way around the edge?
Solution
\(5 + 5\)\(=\)\(10\text{ m}\)
\(2 + 2\)\(=\)\(4\text{ m}\)
\(10 + 4\)\(=\)\(14\text{ m}\)
5 + 5 + 2 + 2 = 14 m

A rectangle has two long sides and two short sides. Add all four: it is \(14\) m all the way around.

Common pitfalls

Start at zero. Watch out for lining the object up with the very edge of the ruler. Always begin at the 0 mark, or the length will be wrong.
Read the finishing mark. The length is the number where the object ends, not where it starts. Read the far end carefully.
Change metres before you add or subtract. \(5\) m take away \(70\) cm is not \(65\). Write \(5\) m as \(500\) cm first: \(500 - 70 = 430\) cm.
One metre is 100 cm, not 10. Before comparing lengths, change them all to the same unit so you are comparing fairly.

Frequently asked questions

How do you find how much longer one thing is?

Write both lengths in the same unit, then subtract the shorter from the longer. For a rope \(1\) m \(15\) cm long and a rope \(85\) cm long: \(115 - 85 = 30\), so the first rope is \(30\) cm longer.

How do you measure length with a ruler?

Line up the left end of the object with the zero mark on the ruler. Then read the centimetre number at the other end of the object. That number is the length in centimetres.

How many centimetres are in a metre?

There are 100 centimetres in 1 metre, so \(1\text{ m} = 100\text{ cm}\).

How do you change metres to centimetres?

Multiply the number of metres by 100. For example, \(5\text{ m} = 5 \times 100 = 500\text{ cm}\).

When should you use metres instead of centimetres?

Use metres for long things like a hallway, a fence or a garden bed. Use centimetres for small things like a spoon, a book or a hand.

How do you compare two lengths in different units?

Change both lengths to the same unit first, usually centimetres. For example, \(1\) m \(35\) cm is \(135\) cm, so \(140\) cm is longer.

What is 340 cm in metres and centimetres?

Split off the hundreds. \(340 = 300 + 40\), and \(300\) cm is \(3\) m, so \(340\) cm is \(3\) m \(40\) cm.