Skip to content
Convert. Calculate.

Knots to km/h Converter

1 knot = 1.852 kilometres per hour.

Enter a value

Popular conversions

Result

1 knot =

1.852 km/h

1 kn × 1.852 = 1.852 km/h

1 mph = 1.609344 km/h exactly

The working
  • 1. Convert 1 kn to metre per seconds: 1 × 0.514444 = 0.514444.
  • 2. Convert to km/h: 0.514444 ÷ 0.277778 = 1.852.

1 kn in every unit

Kilometres per hour1.852 km/h
Miles per hour1.15078 mph
Metres per second0.514444 m/s
Feet per second1.68781 ft/s
Knots1 kn
Mach (sea level)0.00149984 Mach

Typical speeds

Walking
5 km/h
Cycling
20 km/h
Motorway limit (UK)
70 mph
Speed of sound
1,235 km/h

Conversion table

Knots to Kilometres per hour

Knots to Kilometres per hour
KnotsKilometres per hour
11.852
23.704
35.556
47.408
59.26
611.112
712.964
814.816
916.668
1018.52
1527.78
2037.04
2546.3
5092.6
100185.2

Kilometres per hour to Knots

Kilometres per hour to Knots
Kilometres per hourKnots
10.53996
21.0799
31.6199
42.1598
52.6998
63.2397
73.7797
84.3197
94.8596
105.3996
158.0994
2010.799
2513.499
5026.998
10053.996

Formula and worked example

kilometres per hour = knots × 1.852 (1 knot is exactly 1.852 km/h).

Convert 20 knots to kilometres per hour: 20 × 1.852 = 37.04 km/h.

When you need this

Used to translate marine and aviation speeds and wind forecasts into kilometres per hour.

Questions people ask

How many kilometres per hour are in a knot?

One knot is 1.852 kilometres per hour. 1 knot is exactly 1.852 km/h.

How do I convert knots to kilometres per hour?

Multiply the number of knots by 1.852.

What is 10 kn in km/h?

10 knots is 18.52 kilometres per hour.

How do I convert kilometres per hour back to knots?

Multiply by 0.5399568: one kilometre per hour is 0.5399568 knots.

Related conversions

How we calculate this

We use the standard published formula or definition for this calculation, and we show the working so you can check it. Source: NIST Special Publication 811, Guide for the Use of the International System of Units.

Spotted a mistake? Tell us and we'll check it. How we check our calculators