Conversion kilometers per hour to miles per hour, km/h to mph.
The conversion factor is 0.621371192; therefore, 1 kilometer per hour = 0.621371192 miles per hour. In other words, to convert a value in km/h to mph, divide by the value by 1.6093440006147. The calculator answers the questions such as: How many mph is 40 km/h? or How to convert km/h to mph. This is a speed unit conversion from km/h to mph.Conversion result:
1 km/h = 0.62137 mph
1 kilometer per hour is 0.62137 miles per hour.Choose other speed units
Converting kilometers per hour (km/h) to miles per hour (mph) is a common unit conversion, especially when comparing speeds in countries that use the metric system (km/h) versus the imperial system (mph). Here is how to do it:
Key Conversion Factor:
1. 1 kilometer per hour (km/h) ≈ 0.621371 miles per hour (mph). - This means:
1km/h=0.621371mph
Conversion Formula:
To convert kilometers per hour to miles per hour, multiply the speed in km/h by 0.621371:
Speed in mph=Speed in km/h×0.621371
Example Conversion:
If a car is traveling at 100 km/h, the speed in mph is:
100km/h×0.621371=62.1371mph
Key Points:
1. 1 km/h ≈ 0.621371 mph: This is the exact conversion factor.
2. 1 mph ≈ 1.60934 km/h: This is the inverse conversion factor.
3. Applications: This conversion is commonly used in travel, automotive speed limits, and athletic performance metrics.
Quick Reference:
- 50 km/h ≈ 31.07 mph
- 80 km/h ≈ 49.71 mph
- 100 km/h ≈ 62.14 mph
- 120 km/h ≈ 74.56 mph
Notes:
- For quick mental calculations, you can approximate 1km/h≈0.6mph. For example:
100km/h×0.6=60mph
This approximation is close enough for everyday use.
Conversion of a velocity unit in word math problems and questions
- The bicycle
The bicycle runs 30 mph for 20 minutes. How far it goes?
- A train
A train can travel 1136 miles in 4 hours. What is the unit rate at which this train travels per hour? Write in miles per hour.
- A race
A race car driver won a 500-mile race with a speed of 116.3 miles per hour. Find the driver's time.
- A truck 4
A truck covers a particular distance in 3 hours with a speed of 60 miles per hour. If the speed is increased by 30 miles per hour, find the time the truck takes to cover the same distance in hours.
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