90 seconds
Assuming the buckets are identical... Hose 1 fills 1/45 per minute and hose 2 fills 1/30 per minute, so together in one minute they would fill 1/45 + 1/30 ie 5/90 or 1/18, ie the bucket would be filled in 18 minutes.
2/5 of a minute is 24 seconds. 2/5 is also 40% of a minute
Essentially, excavator productivity is typically measured by the volume of loose or rock soils the machine can displace in a hour of continuous operation. Understand the formula for calculating excavator productivity. The formula is as follows: Q = (60*q*z*n*kf) / kl, where Q is the productivity of the excavator, q is the capacity of each rotor bucket in cubic feet, z is the number of buckets on the wheel and n is the speed of rotation of the rotor, measured in revolutions per minute. kf stands for the filling factor of a bucket while kl represents the soil-loosening factor. Gather the data. Typically, you can get the date for the capacity of each rotor bucket in cubic feet, the number of buckets on the wheel and the speed of rotation of the rotor from the operator's manual of your excavator, supplied by its manufacturer. The filling factor of the bucket and the soil-loosening factor can be determined experimentally. The filling factor, ranging from 0 to 1, determines the degree of the excavator bucket's utilization. For example, whether it is half-full or three-quarters-full determines the excavator bucket's utilization. To determine the soil loosening factor, which is always greater than 1, calculate by how much the density of the soil in the ground is greater than the density of the excavated soil. For example, if the soil loosens by 10 percent, the soil-loosening factor is 1.1. Use the formula from Step 1 to calculate excavator productivity. For instance, if the capacity of each rotor bucket is 10 cubic feet, the wheel has only one bucket, the rotor rotates at a speed of 5 rotations per minute, and the filling factor and the soil loosening factor are one, the productivity of the excavator stands at: Q = (60*q*z*n*kf) / kl = (60*10*1*5*1) / 1 = 3,000 cubic feet per hour. kf stands for the filling factor of a bucket while kl represents the soil-loosening factor.
No, minute is a noun (Just give me a minute here...) Or an adjective (Stop trying to make a mountain out of a minute [tiny] mole hill!)
2,460.52 litres per minute.
Assuming the buckets are identical... Hose 1 fills 1/45 per minute and hose 2 fills 1/30 per minute, so together in one minute they would fill 1/45 + 1/30 ie 5/90 or 1/18, ie the bucket would be filled in 18 minutes.
Let me try and give you a hint. There is something called fluid flow formula. You basically need to know the speed at which the water is flowing and (in this case) the hose length and diameter. Well, it depends on how fast the water is running. Get a clock. Start filling a 10 liter bucket and stop after one minute. Is the bucket full (10 liters per minute), or half full (5 liters per minute)? Or did the bucket fill in half a minute (20 liters per minute)? The answer is in your hands (or in your bucket).
seamen
First, you'd select a color you'd like from the bucket. Drop the bucket. Then, click on the place you want to go on the map, and QUICKLY slide forward for your paint bucket, BUT try to do it at the last minute. then, in game, you should have a paint bucket
Open main valve for 1 minute while capturing water (think bucket), then measure water.
You can indeed figure this out using hydraulics formulas. However, a simpler solution. Run the water into a 5 gallon bucket, and time how long it takes to fill the bucket in seconds. Use this formula: Gallons per minute = 300 / TimeToFillBucket
Fill up a 5 gal bucket of water at full pressure and time it.
Depends what you are using to fill them.
In 60 minutes, the minute hand completely circumnavigates the face of the clock,and returns to where it was 60 minutes earlier. That's a travel of 360 degrees.
Instead of leaving the shower water on for a minute while the water heats up, put a bucket under the shower head while it warms up. That war, you have an entire bucket of usable water and a hot shower.
Depends on the number of nozzles and the flow rate.
500