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### FAQ

How much does it cost to fill out a swimming pool?

The average price of water in the United States is about $1.50 for 1,000 gallons. The water required for a pool is in between 15000 gallons to 25000 gallons, you can do the maths now. One important thing is that ask your pool construction company that, is it ok to fill up water continuously or not. They can suggest you in a better way.

How long does it take to put out a fire in a swimming pool filled with gasoline?

About as long as is required to get a foam line set up. Most competent rescue companies should be able to have a foam line operational in well under two minutes from arrival if they have good access to the pool. Once the line is operational the bulk of the fire can be knocked down within 30 seconds or so. To make sure you get a nice solid blanket of foam to prevent reignition will probably take another minute or so. In total it should take about five minutes give or take.Of course something like an airport crash tender which is specifically set up to deal with this type of scenario should be able to use only one operator and get the fire under control in significantly less time than that.

How can I get more people to fill out my survey?

Make it compellingQuickly and clearly make these points:Who you are and why you are doing thisHow long it takesWhats in it for me -- why should someone help you by completing the surveyExample: "Please spend 3 minutes helping me make it easier to learn Mathematics. Answer 8 short questions for my eternal gratitude and (optional) credit on my research findings. Thank you SO MUCH for helping."Make it convenientKeep it shortShow up at the right place and time -- when people have the time and inclination to help. For example, when students are planning their schedules. Reward participationOffer gift cards, eBooks, study tips, or some other incentive for helping.Test and refineTest out different offers and even different question wording and ordering to learn which has the best response rate, then send more invitations to the offer with the highest response rate.Reward referralsIf offering a reward, increase it for referrals. Include a custom invite link that tracks referrals.

How much would it cost to fill a pool with French fries?

The overall cost basically depends upon the size of the swimming pool being considered.Here, I am considering a standard swimming pool of the following dimensions : 25 metres x 10 metres x 2 metres.So, from the the above dimensions, volume can be calculated as 25 x 10 x 2 = 375 cubic metres.Considering french fry as a cuboid, size would be 5.2 cm x 1.2 cm x 0.7 cm = 0.0000043 cubic metres.Assume the Cost of one french fry to be around 1.2 ₹.Total number of french fries = 375 / 0.0000043 = 87209302Total cost would come be = 87209302 x 1.2₹ = 104,651,162₹ appx.Assuming french fries can be packed with no gap between them.PS : I have considered that french fries were directly ordered from McDonald’s. It isn’t a bad idea if you are a millionaire.

How many $1 unstacked bills would it take to fill up an Olympic sized swimming pool?

Given that you conclude with "diving in", I'm going to guess we don't want to just dump dollar bills in there. That would be akin to diving into a stack of papers. It would hurt. A lot.It would also take a lot of money. Something like 2 billion as other answers and comments have mentioned, which is going to be difficult to get ahold of, because there aren't many banks or other institutions which will give you that much in cash-- certainly not in 1's!Instead, let's do this to the dollar bills:Now it takes up more volume (so we'll use fewer of them), and might actually be possible to dive into, because they'll squish and move out of our way. Much nicer to dive into and swim in than piled up 1's.That wadded up bill is around 1" in diameter, and, while hardly a sphere, would probably be decently approximated by a sphere in terms of how much volume it would take up if you started piling them up on top of each other. So, let's go with that.An olympic swimming pool has a volume of about 2500 cubic meters, and our little wadded-up 1's are taking up about 0.00000858 cubic meters each. You'll need about 291 million of them with simple division. MUCH better than 2 billion. But it's actually a little better, because spheres don't pack perfectly. They only fill up something like 74% of the space when they're packed in efficiently. And (so says Wikipedia) about 64% of the volume when they're randomly packed. That gets us down to about 186 million dollar bills.I'm not sure you'd want to dive in, still. But I'll wager you could actually get in there and move around a bit.

How many cups of water are needed to fill an Olympic sized swimming pool?

A slightly more accurate calculation:The volume of water in an Olympic sized swimming pool is 660,000 US gallons.1 US Fluid Gallon = 16 US CupsSo 10,560,000 US cups1 US Gallon = 0.8326741881485 UK GallonSo 8,792,995 UK Gallons

It requires 12 hours to fill 3/5 of a swimming pool. At this rate, how many hours is required to fill the remainder of the pool?

There is a direct relationship or direct variation that exists between the fraction f of a swimming pool that is filled with water and the time t required to fill that much of the pool with water, that is, f varies directly as t. In other words, if a swimming pool is being filled with water, the more time t that elapses, the more that the swimming pool will be filled with water, and vice versa, the less time t that has elapsed, the less that the swimming pool will be filled with water. This direct relationship is expressed by equation f = kt, where k is the constant of proportionality, such that k = f/t, where k is a nonzero constant that keeps the same value for any ordered pair of values, (f, t), that exists between the two directly related variables, therefore, k = f1/t1 = f2/t2 = f3/t3 = f4/t4 = ... = fn/tn, where n is an integer. Therefore, we can set up the following proportion for describing our given set of circumstances and for solving our given direct variation problem:k = f1/t1 = f2/t2Substituting into our proportion using given and deduced values: f1 = 3/5 , t1 = 12 hours., and f2 (the remainder of the pool to be filled) = 5/5 (the pool is full) - 3/5 = 2/5, t2 =? hours, we have:(3/5)/(12 hrs.) = (2/5)/(t2)Taking the reciprocal of both sides of the equation, we have:(12 hrs.)/(3/5) = t2/(2/5)(5/3)(12 hrs.) = (5/2)t2(5/2)t2 = (5/3)(12 hrs.) (since equality is symmetric, i.e., if a = b, then b = a)(5/2)t2 = (5)(12/3) hrs.(5/2)t2 = (5)(4) hrs.(5/2)t2 = 20 hrs.(2/5)(5/2)t2 = (2/5)(20 hrs.)(1)t2 = (2)(20/5) hrs.t2 = (2)(4) hrs.t2 = 8 hrs. to fill the remaining 2/5, i.e., 1 - 3/5, of the pool.The constant of proportionality is k = (2/5)/(8) = (3/5)/(12) = 1/20

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