40000 liters
calculation:
8m x 5m x 1m = 40 meters cubed
1 meter cubed = 1000 liters of water
so 40 cubic meters = 40000 liters of water
To determine the maximum depth at which a wave will not be refracted, we can use the rule of thumb that the water depth should be at least half the wavelength. If the wavelength is ( \lambda ) meters, the critical depth for minimal refraction would be ( \lambda / 2 ) meters. Therefore, a wave will not be refracted in water with a depth greater than ( \lambda / 2 ) meters.
Water pressure increases by approximately 1 bar for every 10 meters of depth in freshwater. At a depth of 10 meters, the water pressure would be about 1 bar, in addition to the atmospheric pressure at the surface, which is roughly 1 bar as well. Therefore, the total pressure at 10 meters depth would be about 2 bars.
Meters
0.072 m3 with a depth of 0.05 metres would represent an area of 0.072/0.05 = 1.44 m2
Assuming one the depth varies along the 30 m length; the volume of water would be approx. 630 metercube or 22251.5 ft-cube or 166463 gallons. Hope it'll help.
To determine the maximum depth at which a wave will not be refracted, we can use the rule of thumb that the water depth should be at least half the wavelength. If the wavelength is ( \lambda ) meters, the critical depth for minimal refraction would be ( \lambda / 2 ) meters. Therefore, a wave will not be refracted in water with a depth greater than ( \lambda / 2 ) meters.
Water pressure increases by approximately 1 bar for every 10 meters of depth in freshwater. At a depth of 10 meters, the water pressure would be about 1 bar, in addition to the atmospheric pressure at the surface, which is roughly 1 bar as well. Therefore, the total pressure at 10 meters depth would be about 2 bars.
1.5mm of depth in water is equivalent to 0.0015 meters. This would be considered a very shallow depth in water.
A depth is required to answer your question. The mass of the water will be one million tonnes per metre of depth.
One Bar is 10.2 Meters of fresh water or 9.0 meters of saltwater. it is 204 meters for fresh water. and 180 meters in salt water. :-)
The apparent depth of an object submerged in water can be calculated using the formula: apparent depth = real depth / refractive index. Since the refractive index of water is approximately 1.33, the apparent depth of an object 5 meters below the water surface would be around 3.76 meters.
Wave breaking typically occurs when the water depth is approximately equal to or less than 1.3 times the wave height. Therefore, a wave with a 5 meters height would likely begin to break in water depths of around 3.85 meters or less.
The amount of water required to fill a moat depends on its dimensions, specifically its length, width, and depth. For example, a moat that is 100 meters long, 10 meters wide, and 2 meters deep would require approximately 2,000 cubic meters of water, which is equivalent to about 528,000 gallons. The specific volume can vary widely based on the moat’s design and purpose.
To calculate the pressure at 100 meters depth in water, you can use the formula: pressure (psi) = depth (meters) × 0.433 (psi per foot). At 100 meters, this equates to approximately 14.7 psi (atmospheric pressure) plus about 216 psi from the water, totaling around 230.7 psi. Therefore, you would need about 230.7 psi for a bell at that depth.
To calculate the volume of water needed to fill a pond measuring 5 meters in length, 2 meters in width, and 1.5 meters in depth, you can use the formula for volume: length × width × depth. This would be 5m × 2m × 1.5m, which equals 15 cubic meters. Therefore, you would need 15 cubic meters of water to fill the pond.
10.0
To determine how many kilolitres of water would fill a 108-meter pool, we need to know the pool's width and depth. Assuming a standard depth of 2 meters and a width of, for example, 5 meters, the volume would be 108 m (length) × 5 m (width) × 2 m (depth) = 1,080 cubic meters. Since 1 kilolitre equals 1 cubic meter, the pool would hold 1,080 kilolitres of water. Adjust the width and depth to get the specific volume for different pool dimensions.