Knot (kn)
Use the Knot (kn) Calculator → Try the Knot (kn) Quiz →A knot is a unit of speed equal to one nautical mile per hour - exactly 1.852 km/h or 1.151 mph. It is the international standard speed unit in aviation and maritime navigation.
- 1 knot = exactly 1.852 km/h = approximately 1.151 mph. It is the standard speed unit in all aviation and maritime navigation worldwide.
- "Knots per hour" is incorrect - a knot already means nautical miles per hour. The unit is simply "knots."
- Knots and km/h differ by nearly double: 35 knots is 64.8 km/h, not 35 km/h - a common source of dangerous confusion in weather and navigation contexts.
- Aviation uses knots because nautical miles align directly with Earth's latitude grid (1 degree = 60 nautical miles), simplifying navigation chart calculations.
- A commercial airliner typically cruises at approximately 490 knots (907.5 km/h); a cargo ship averages around 15 knots (27.8 km/h).
What is Knot (kn)?
A knot is a unit of speed equal to one nautical mile per hour. It is defined as exactly 1.852 km/h (approximately 1.15078 mph or 0.51444 m/s). Despite not being part of the SI metric system, the knot is the universally accepted speed unit in aviation and maritime navigation.
The word "knot" originates from a 17th-century navigation technique called the chip log. Sailors cast a knotted rope attached to a wooden float overboard and counted how many knots passed through their hands in a set time interval (typically 28 seconds). The count gave the ship's speed directly in nautical miles per hour.
Knot (kn) explained to a beginner
A knot is simply a speed - one nautical mile per hour. It sounds exotic but converts simply: multiply knots by 1.852 to get km/h, or by 1.151 to get mph. A 20-knot wind is 37 km/h. A 200-knot aircraft is 370 km/h.
Why does aviation use a different speed unit? Because the nautical mile is designed around the Earth's geometry. One nautical mile equals one arcminute of latitude, which makes distance calculations on navigation charts direct and simple. When a pilot says they are 60 nautical miles from a waypoint, that is exactly 1 degree of latitude. The knot follows from using nautical miles for distance.
When to use Knot (kn)
Use knots when reading or reporting aviation airspeed, wind speeds in meteorological reports, ship speeds, and any speed displayed on nautical charts or flight instruments. All aviation weather (TAFs, METARs) and ATC communications worldwide use knots. For everyday driving contexts, convert to km/h or mph.
Worked examples for Knot (kn)
This table quickly gives you the overview you need to understand Knot (kn) and its most important comparisons.
| Speed in knots | km/h | mph | Context |
|---|---|---|---|
| 1 kn | 1.852 km/h | 1.151 mph | Definition |
| 15 kn | 27.8 km/h | 17.3 mph | Average cargo ship |
| 150 kn | 277.8 km/h | 172.6 mph | Small aircraft approach |
| 490 kn | 907.5 km/h | 564 mph | Commercial airliner cruise |
Common pitfalls
Do not confuse knots with km/h - they are off by nearly double (1 kn = 1.852 km/h). A wind report of "35 knots" means 64.8 km/h, not 35 km/h. Also note that "knots per hour" is incorrect - a knot already includes "per hour," so the unit is simply "knots," not "knots per hour."
Frequently asked questions about Knot (kn)
Why do planes use knots instead of km/h or mph?
Aviation adopted knots because nautical miles are directly tied to Earth's latitude grid - one degree of latitude = 60 nautical miles. This makes navigation calculations, distance estimates on charts, and fuel planning simpler. The convention was established when the US dominated early commercial aviation and has remained the global standard ever since.
Is 1 knot the same in all countries?
Yes. The International Hydrographic Organization defines the nautical mile as exactly 1,852 meters, making 1 knot exactly 1.852 km/h worldwide. There is no US or UK variant - unlike the statute mile, which differs from the nautical mile.
Quiz: how well do you know knots?
1. What is the definition of one knot?
2. How did sailors originally measure speed in knots before modern instruments?
3. According to the examples table, what is the km/h equivalent of 490 knots (commercial airliner cruise)?
4. What two errors does the pitfalls section warn about when using knots?
5. Is 1 knot the same value in all countries?