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1 cm = 0.01 m
A room measured at 420 cm by 350 cm is 4.2 m by 3.5 m, and that part is two decimal places. The area is not: a square metre holds 10,000 square centimetres, not a hundred, and the gap between those two numbers is where flooring quotes and freight charges go wrong.
178 cm is 1.78 m
— a fairly typical adult height.
30 cm is 0.3 m
— a school ruler.
10000 cm is 100 m
— the sprint distance.
884900 cm is 8849 m
— the height of Everest.
| cm | m |
|---|---|
| 1 | 0.01 |
| 2 | 0.02 |
| 3 | 0.03 |
| 5 | 0.05 |
| 10 | 0.1 |
| 20 | 0.2 |
| 50 | 0.5 |
| 100 | 1 |
Convert cm to m
Centimetres are the everyday metric length — body measurements, paper, furniture — and they are the one metric unit that has no direct customary counterpart, which is why so much converting happens through them.
The metre has been defined since 1983 as the distance light travels in 1/299,792,458 of a second. It is not a physical object any more; the platinum bar in Paris was retired.
Going from centimetres to metres moves the decimal point 2 places to the left and changes nothing else. There is no factor to remember and no rounding to decide: the digits stay in the same order and only their position changes.
1,234 cm is 12.34 m — same digits, moved along. That is worth knowing because it is the one kind of conversion you can check at a glance: if the digits of the answer are not the digits you started with, something other than the conversion has happened to them.
Dividing by a hundred gives the form a measurement is spoken in. 183 cm becomes 1.83 m, said as one metre eighty-three, and 420 cm becomes 4.2 m, said as four point two. The decimal is doing the work a foot-and-inch pair does in the customary system: a whole unit anybody can picture, followed by a remainder fine enough to be useful.
Official forms usually go the other way and ask for the centimetre figure, because 183 is one field with no separator to get wrong and 1.83 is a decimal that some locales write with a comma. Between the two there is no difference in precision at all, only in how many ways the value can be mistyped, and forms are designed around mistyping.
This is the error worth the page. A metre is a hundred centimetres, so people reach for a hundred when converting an area and are wrong by a factor of a hundred. A square metre is one hundred centimetres by one hundred centimetres, which is ten thousand square centimetres. A tile 30 cm square is 900 cm², which is 0.09 m² — a bit under a tenth of a square metre, not nine of them.
Volume compounds it again: a cubic metre is a million cubic centimetres. The useful bridge is the litre, which is exactly a thousand cubic centimetres, so a cubic metre is a thousand litres. Anybody who remembers that a cubic metre of water is a tonne and a thousand litres has all three relationships in one fact and does not have to count zeros.
Measure in centimetres, convert each dimension to metres, then multiply. A room 420 cm by 350 cm is 4.2 by 3.5, which is 14.7 m². Doing it in the original unit gives 147,000 cm² and then requires a division by ten thousand that is easy to forget and impossible to spot afterwards, because a wrong answer in square centimetres has no scale anybody recognises.
Then measure the parts separately. Rooms are rarely simple rectangles, and the reliable method is to split the floor into rectangles, convert and calculate each, and add. Bays, chimney breasts and door thresholds each get their own small figure, and a total assembled that way can be checked piece by piece when the supplier's quantity comes back different from yours.
Flooring, tiling, fabric and turf are priced per square metre and sold in fixed units, so the area you calculate is never the area you buy. Tiles come in boxes covering a stated number of square metres, carpet and vinyl come off a roll of fixed width, and laminate comes in packs. Convert to square metres first because that is the unit every one of those is quoted in.
Add for waste after converting, not before, and add it as a percentage rather than a length. Straight-laid flooring is usually reckoned at around ten per cent over the measured area and diagonal or patterned work at more, because every row ends in an offcut. Working the allowance in centimetres tempts you to add a strip along one wall, which is not how the waste actually falls.
Couriers charge on whichever is greater, the actual weight or a volumetric weight derived from the dimensions, and their formula is written for centimetres. Length times width times height in centimetres, divided by a fixed divisor — 5,000 is the commonest for express carriers — gives a chargeable weight in kilograms. A 60 by 40 by 40 cm box comes out at 19.2 kg however light it is.
Entering the same box as 0.6 by 0.4 by 0.4 gives 0.096 divided by five thousand, which is nothing at all, and the quote will be accepted and then corrected at the depot. This is the practical face of the cubic-metre factor: the carrier is not using metres, and a system built around a divisor of five thousand only makes sense with centimetre inputs.
A centimetre out over a four-metre wall is a quarter of one per cent, which is finer than a tape held by one person against a skirting board can honestly claim. Tapes sag, walls are not straight, and the hook at the end of the tape floats by a couple of millimetres on purpose so it reads correctly whether pushed or pulled.
That has a consequence for how the converted figure is written. Recording 4.2 m says the measurement is good to about a centimetre and is usually true. Recording 4.20 m says it is good to a centimetre and has been checked, and 4.200 m claims a millimetre that nobody measured. Trailing zeros are a claim about method, and rooms rarely support them.
Not everything derived from a room is an area. Skirting, coving, edging strip, beading and cornice are all bought by the length, and the figure they need is the perimeter — the four converted wall lengths added together, minus the door openings. A room of 4.2 by 3.5 m has a perimeter of 15.4 m before anything is deducted, and that number has no relationship at all to its 14.7 m² of floor.
Keeping the two calculations separate is worth the small effort, because they behave differently as a room grows. Double every dimension and the perimeter doubles while the floor area quadruples, so a large room needs proportionally less trim per square metre than a small one. Quantities estimated by scaling a previous job will be wrong in one of the two lists, and it is nearly always the linear one.
A good deal of measurement never converts, and it is worth knowing which. Body measurements and clothing size charts are in centimetres everywhere outside the United States, because chest, waist and inside leg all land between fifty and a hundred and twenty. Building plans across much of continental Europe are dimensioned in centimetres for the same reason, where British and Australian ones use millimetres.
So the same wall can be 275 on a German drawing and 2750 on a British one, both correct, both unmarked. When a figure from a plan looks wrong by a factor of ten, that convention is usually the explanation, and the fix is to find one dimension you can recognise — a door, a ceiling — and read the rest of the sheet against it.
Ten thousand. A square metre is a hundred centimetres by a hundred centimetres, so the count is a hundred squared. The instinctive answer of a hundred is the single commonest unit error in room and material calculations, and it makes every quantity a hundred times too small.
A million, by the same reasoning cubed. It is also worth knowing that a thousand cubic centimetres make one litre, so a cubic metre is a thousand litres. That single fact converts most volume problems without any powers of ten being counted at all.
Convert first, every time. Multiplying 420 by 350 gives 147,000 cm², which then has to be divided by ten thousand, and that second step is the one people skip. Converting to 4.2 m and 3.5 m first gives 14.7 m² directly, in a number small enough that a wrong answer looks wrong.
As one number and then the remainder: 183 cm is 1.83 m, spoken as one metre eighty-three or often as one eighty-three with the metre left implied. Written forms on official documents usually keep the centimetre figure, because a whole number is harder to mistype than a decimal.
Because their volumetric formula was built around centimetres. Many carriers multiply the three dimensions in centimetres and divide by a fixed divisor, commonly 5,000, to get a chargeable weight in kilograms. Entering metres into that formula gives a number a million times too small, and the quote will look like a bargain until the parcel is weighed.
Nothing at all — the units differ by exactly a hundred and both are defined against the metre. What is lost is habit: a centimetre measurement is normally taken to the nearest centimetre, and writing it as 4.20 m suggests a precision to the nearest centimetre that a tape held against a skirting board may not deserve.
One m is 100 cm. It is the same relationship read backwards, so an answer from one page put through the other has to come back to where it started.
The claims this page makes about length units are checkable, and these are the documents that settle them.
The factor is a constant in the page and the arithmetic is four operations, so nothing is sent anywhere and nothing needs to be. The number you type never leaves the browser — there is no request for it to travel in.