If it was 100 o'clock, that would be equivalent to 4:00 PM the next day, since a 24-hour clock resets every 24 hours. Adding one hour would make it 5:00 PM the next day.
time = 7821 km / 100 km hr^(-1) = time = 78.21 hours. 78.21 hours = 3 days 6 hours 12.6 minutes/.
1 mile = 1760 yards 1/1760 mile = 1 yard 100/1760 miles = 100 yards 1 hour = 3600 seconds 1/3600 hour = 1 second 9.21/3600 hours = 9.21seconds speed = distance / time = (100/1760 miles) / (9.21/3600 hours) ~= 22.21 mph.
Well there are 24 hours in a day and you're talking about 100 days, so 24 (hours) x 100 (days) = 2400.
The ratio of 4.6 hours to 100 hours can be expressed as 4.6:100. To simplify, divide both numbers by 4.6, resulting in a ratio of 1:21.74. Thus, the simplified ratio is approximately 1:21.74.
To determine how long it takes to travel 100 miles at a speed of 75 mph, you can use the formula: time = distance ÷ speed. So, time = 100 miles ÷ 75 mph, which equals approximately 1.33 hours, or 1 hour and 20 minutes.
100 days-1 hour
10 am is 10 hundred hours.
As the 24 hour clock goes from 0000 to 2400 then 100 hours is 1am.
100 hours = 4 1/6 days
time = 7821 km / 100 km hr^(-1) = time = 78.21 hours. 78.21 hours = 3 days 6 hours 12.6 minutes/.
A minute is a measurement of time. Therefore, 100 minutes could be equated to any other measurement of time such as seconds, hours, days etc... but your question omits to say what you would like it to be converted in to. If we assume that the most likely conversion you would want to make is into hours, then: 100 minutes = 1 hour & 40 minutes = 1 2/3 hours.
1 mile = 1760 yards 1/1760 mile = 1 yard 100/1760 miles = 100 yards 1 hour = 3600 seconds 1/3600 hour = 1 second 9.21/3600 hours = 9.21seconds speed = distance / time = (100/1760 miles) / (9.21/3600 hours) ~= 22.21 mph.
Well there are 24 hours in a day and you're talking about 100 days, so 24 (hours) x 100 (days) = 2400.
Down Time Index = (Down Time hours / Production Hours ) * 100
To calculate the amount of electricity consumed by a 100-watt bulb running for 10 hours, use the formula: Energy (kWh) = Power (kW) × Time (h). First, convert 100 watts to kilowatts: 100 watts = 0.1 kW. Then, multiply by the time: 0.1 kW × 10 hours = 1 kWh. Therefore, the bulb consumes 1 kilowatt-hour of electricity.
The ratio of 4.6 hours to 100 hours can be expressed as 4.6:100. To simplify, divide both numbers by 4.6, resulting in a ratio of 1:21.74. Thus, the simplified ratio is approximately 1:21.74.
100 watts × 10 hours = 1000 watt hours = 1 kilowatt hour (= 1 kwh) = 1 unit of electricity.