If a pipe fills 25% of a tank in 1 hour, it means it fills 1/4 of the tank in that time. To find out how many hours it will take to fill the tank completely, you can use the formula: total hours = 1 / (fraction filled in 1 hour). In this case, total hours = 1 / (1/4) = 4 hours. Therefore, the pipe will fill the tank completely in 4 hours.
large fills 1/9 per hour, large and small fill 1/6 per hour so small fills 1/6 - 1/9 per hour, ie 1/18, so small alone would take 18 hours.
Pipe A fills 1/12 of the tank per hour, and Pipe B fills 1/8 of the tank per hour. Together, they fill 1/12+1/8 of the tank per hour. 1/12+1/8=(1*8)/(12*8)+(1*12)/(12*8)=(8+12)/(12*8)=20/96=5/24 of the tank per hour So, it would take 1/(5/24)=24/5 = 4.8 hours to fill the tank with both pipes.
In one hour first pipe fills 1/7th of pool, other pipe fills one-half, so together in one hour they fill 1/7 + 1/2 ie 9/14 so would take 14/9 hours (93 and a third minutes) to fill the pool. ie 1 hr 33 min 20 sec
Hose A fills 1/3 of the pool per hour, hose B fills 1/4 of the pool per hour, and hose C fills 1/12 of the pool per hour. Conveniently, these easily convey to 4/12, 3/12, and 1/12. So all three hoses together fill 4/12 + 3/12 + 1/12 = 8/12 (or 2/3) or of the pool per hour. Therefore it takes one and one-half hours to fill the pool all the way. At the end of hour 1 the pool will be 2/3 of the way full, and since there's only 1/3 of the pool left to fill and our hoses can fill 2/3 of it per hour, we only need to run them for half-an-hour to get the last 1/3.
The inlet valve fills 1/6th of the vat in an hour.The outlet valve drains 1/10th of the vat in an hour.When they are both open, (1/6th - 1/10th) of the vat fills in an hour.(1/6 - 1/10) = (5/30 - 3/30) = 2/30 = 1/15th fills in one hour.So with both valves open, it takes 15 hours to fill the vat.
Pipe 1: 0,5 tanks per hour (2 hours to fill)Pipe 2: 0,2 tanks per hour (5 hours to fill)If we let X be the time in hours to fill the tank:0,5 * X + 0,2 * X = 1 (one tank filling)0,7 * X = 1X = 1 ÷ 0,7 = 1.428571429... ≈ 1.43 hours or almost 1 hour 26 minutes
12 hours. 14,000 divided by 20= 720 720 divided by 60 = 12
Given that, something fills at a rate of 5 ounces every 100 seconds. We need to find the number of gallons filled in 1 hour. We know that 1 hour = 3600 seconds. For every 100 seconds it fills 5 ounces. For 3600 seconds it fills 3600 (5/100) ounces = 3600/20 = 360/2 ounces = 180 ounces. We need to find the number of gallons filled in 1 hour. 1 US fluid ounce = 0.0078125 US gallons 180 ounces = 180 * 0.0078125 US gallons = 1.40625 1.40625 gallons will be filled in 1 hour.
The time it takes for a hot water heater to fill up completely can vary depending on the size of the tank and the water pressure. On average, it can take anywhere from 30 minutes to an hour for a hot water heater to fill up completely.
Pool capacity in gallons divided by fill time in hours equals fill rate in gallons per hour (gal / hr = gal/hr).
Kilz typically takes about 1 hour to dry to the touch and 4 hours to dry completely.
1.5 hours if the rate of flow is constant.