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Length Converter

Pick a 'from' unit, a 'to' unit, and enter a value. The calculator returns the converted result plus a table of equivalents in every supported unit.

Negative numbers and decimals are fine. · e.g. 1

Internal base unit is the meter. Each conversion goes through meters, so accuracy is consistent across pairs.

Length

Meter → Foot

3.28084 ft

1 m = 3.28084 ft

Millimeter (mm)1,000 mm
Centimeter (cm)100 cm
Meter (m)1 m
Kilometer (km)0.001 km
Inch (in)39.370079 in
Foot (ft)3.28084 ft
Yard (yd)1.093613 yd
Mile (mi)0.00062137 mi
Nautical mile (nmi)0.00053996 nmi

Conversion factor (relative to meter): 1 m = 1 m · 1 ft = 0.3048 m.

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Examples

1 meter to feet

≈ 3.281 ft

100 km to miles

≈ 62.137 mi

6 ft to centimeters

≈ 182.88 cm

How it works

All units are stored as factors relative to the meter. Convert by going through the base unit: value times the source factor gives meters, then divide by the target factor to get the answer.

Formula · output = value × factor(from) ÷ factor(to)

Common factors: 1 in = 0.0254 m · 1 ft = 0.3048 m · 1 mi = 1,609.344 m · 1 nmi = 1,852 m.

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Frequently asked questions

Every unit is defined as a factor relative to the meter (the SI base unit). The calculator multiplies the input by the source unit's factor to get meters, then divides by the target unit's factor to get the answer. This routing through a single base avoids accumulating error across mixed unit chains.

A statute mile (the common 'mile') is 5,280 feet, or 1,609.344 m. A nautical mile is based on Earth's geometry: 1 nautical mile equals one minute of arc along a meridian, defined as exactly 1,852 m. Nautical miles are used in aviation and marine navigation.

Yes. Since 1959, the international inch has been defined as exactly 0.0254 m (2.54 cm). Before that there were small differences between US Survey inch and international inch, but for everyday purposes treat 1 in = 2.54 cm exactly.

Numbers below about 0.0001 or above 1 billion get hard to read with all the zeros. The calculator switches to scientific notation (e.g., 1.234e+10) at those thresholds so you can see the meaningful digits without counting place values.

Yes. Negative length is unusual in practice but conceptually valid for relative measurements (e.g., signed distance along an axis). The math is identical: the sign passes through the conversion unchanged.

Decimals are supported in both directions. The internal math uses double-precision floating point, so very small differences between equivalent inputs are normal at the 15th or 16th significant digit. For everyday distances and dimensions, the precision is far beyond what matters.