<p>You have a regular bottle filled with water. What is the fastest way to pour all the water out? You can't break the bottle or anything. What is the fastest way and why?</p>
<p>My solution was to position the bottle in such a way that water is coming out of the bottle exactly half of the cross-sectional area of the hole. Air would be coming into the bottle at the same rate as the water is leaving. The air would replace the missing water inside.</p>
<p>But there is a even FASTER way to do it. What is it?</p>
<p>What about heating up an oven to the highest temperature before the bottle starts to melt? Depending on how hot you can make it, the water should evaporate out really quickly and the bottle (hopefully) will remain intact.</p>
<p>If you must pour it, your idea is best, but maybe you would want the air pressure outside to be higher than inside the bottle .</p>
<p>volume of water leaving must be equal or less then the volume of air entering, or else a vacuum will be created which will hinder the gravitional force acting on the water. the idea is to let the water flow outvand make sure that air is entering, so the water shudnt be allowed to occupy the whole cross-sectional opening part</p>
<p>Well, you could place it in a vacuum and open it while upside down. The air pressure at the back would blast the water out.</p>
<p>If you just pour it, you would need to adjust the angle in relation to how much water is left, in order to avoid the vacuum situation mentioned above.</p>
<p>you want to leave as little space in the cross sectional opening as possible so as to give as large an area for _____ volume of water to flow out while still avoiding a vacuum. as long as there exists at least some free space between the flow of water and the outer perimeter of the opening, air can come in. i'm sure there's some way to explain this with bernoulli's equation but i'm lazy as hell.</p>
<p>and yes, i know my diagram is upside down. oops.</p>
<p>Is the shaded area water? When I first looked at your diagram, thats what I thought. But when I finished reading your explanation, the empty space seemed like water.</p>