Any, depending on the volume of water spilt and the area of the flat surface.
The specific height is also constrained by the surface tension of the water, the atmospheric pressure above it, and the gravity below it.
This is impossible to calculate without knowing the surface area of the pool.
One foot of water is merely the depth. Without the surface area, it's impossible to tell how many pounds it gives.
Real depth Dr= Apparent depth/ refractive index of water Dr= Da / n water
The answer will depend on the average depth of the water in the pool.The answer will depend on the average depth of the water in the pool.The answer will depend on the average depth of the water in the pool.The answer will depend on the average depth of the water in the pool.
If the surface is 9-ft by 16-ft, and the sides are straight all the way down,then the amount of water in it is 1,077.2 gallons for every 1 foot of depth.
surface tension
the maximum depth fish can live is 400 meters under water
its apparent depth is 1.5m.
Surface area: 31,153 km2 (12,028 mi2) Average depth: 71.7 m (235 ft) Maximum depth: 446 m (1,463 ft) Water volume: 2,236 km3 (536 mi3)
Loch Morar with a maximum depth of 310 m. Loch Ness is second with a maximum depth of 132 m.
10.3 meters.But if the pump has a long tube immersed in the water, say as on a suction mining plant, then the 10.3m limit applies only to the part of the pipe above the surface.(And in both answers ignoring altitude effects.)
About 21.4 psi
The current oil spill in the Gulf of Mexico is from an oil well under 5,000 of water.
Maximum length 39 km (24 mi) Maximum width 8 km (5.0 mi) Surface area 71 km2 (27 sq mi) Average depth 37 m (120 ft) Maximum depth 190 m (620 ft) Water volume 2.6 km3 (0.62 cu mi)
No, surface tension is a phenomenon of a single outer layer of molecules, so it is not affected by the depth of the water underneath it.
They are found no more then 46m below the surface!
An underwater mountain has height from the ocean bottom, the top and bottom of the mountain have depth from the surface of the water.