What is 80 miles per hour in kilometers?

80 mphs ≈ 128.75 kmh Now you know how fast 80 mph is in km/h.

What is the distance Travelled by a car which travel at a speed of 80 km per hour for 3 hours and 30 minutes?

1 Expert Answer Distance is rate times time. 30 minutes is 1/2 hour or 0.5 hours. Therefore, distance = 80 x 0.5 = 40 kilometers.

What is the total distance Travelled by the bus in 7 hours?

Solution: Distance covered in 1 hour = 62 km. = 434 km. Therefore, distance covered in 7 hrs = 434 km.

What is the distance traveled by a car which traveled at a speed of 80 km/hr for 3 hours and 30 minutes *?

Distance = Speed x Time = 80 x 7/2 = 280 kms. Therefore, the distance travelled by the car moving at a speed of 80 kmph for 3 hours 30 minutes is 240 kms.

How long does it take to drive 30km at 120 km/h?

So, a nice easy one would be how many hours does it take to cover 30km when you are travelling at 120km/h. Time = 30km/120km/h = 0.25 hours. If you need to figure out how many minutes that is, simply multiply it by 60, which gives you 15 minutes.

How do you calculate distance from time to speed?

Distance = speed * time, therefore distance = 27.78 * 5 = 138.89 metres. Speed is distance divided by time. Simply put, if you drove 60 kilometres for one hour, it would look like this: Speed = distance (60 km) / time (1 hour) = 60km/h.

What is the best way to convert speed to time?

You will need to convert the metrics to the same time and distance units, e.g. miles, kilometers, meters, yards, feet, and hours, minutes or seconds. For example, if you have speed in mph (miles per hour), time should also be in hours. If you have distance in kilometers, then speed should also be in km/h (kilometers per hour).

How do you convert distance from km/h to minutes?

Distance is speed multiplied by time, so: 70km/h * 4 hours = 280km. Easy so far, but what about if you’re going to be driving for 4 hours and 15 minutes? Now you either need to figure out how much 15 minutes is as a decimal number of hours, or you need to convert the hours figure into minutes and, at the end, convert it back.