Wiki User
∙ 11y agoEvery 2.3077 feet of water in a column increases the water pressure at the bottom of the column by 1 pound per square inch.
A 39 foot column of water with a pressure of 120 psi at the base will have a pressure exerted on its top surface of 103.1 psi.
39 ft/ 2.3077 ft/1 psi = 16.9 psi ; 120 psi -16.9 psi = 103.1 psi
every meter of water in a column increases the pressure at the base of the column by 0.1 kg./ sq. cm (or 1 kilopascal)
A 12 meter column of water exerts a pressure at its base of 12 kPa. (or 1.2 kg/sq. cm)
Wiki User
∙ 11y agoThe pressure at the bottom of the tank is determined by the weight of the water above that point. To calculate the pressure, you would use the formula P = ρgh, where P is pressure, ρ is density, g is acceleration due to gravity, and h is the height of the water column. Given the height is 4 meters and water density is 1000 kg/m^3, you can calculate the pressure.
The pressure at the bottom of the pitcher of water 35cm deep is higher than at the bottom of the bathtub of water 30cm deep. Pressure in a fluid increases with depth, so the deeper the water column, the greater the pressure at the bottom. This is due to the weight of the water above exerting a force on the bottom.
The pressure at any point at the bottom of the tank is determined by the height of the water above that point. The pressure is calculated as the product of the density of water, acceleration due to gravity, and the height of water above the point. The pressure increases with depth, so the pressure at the bottom of the tank would be higher than at a point higher up in the tank.
approximately 0.8 bar
1,000×2.75×9.8=26,950
The pressure at any point at the bottom of the tank is determined by the height of the water column above that point. The pressure is given by the formula P = ρgh, where ρ is the density of water (around 1000 kg/m^3), g is the acceleration due to gravity (around 9.81 m/s^2), and h is the height of the water column (3.5 meters in this case). Plugging in these values will give you the pressure at the bottom of the tank.
The pressure at the bottom of a pond depends on the depth of the water above it and the density of the water. The pressure increases with depth because of the weight of the water column exerting force downward.
See the Related Links for "water pressure tanks" to the bottom for the answer.
The water pressure at the bottom of a tank is determined by the weight of the water above it. Using the formula pressure = density x gravity x height, where density of water is about 62.4 lbs/ft3 and gravity is approximately 32.2 ft/s2, and the height of the tank is needed to calculate the pressure.
itive of pressure=
The total pressure is the sum of the partial pressure of nitrogen and the vapor pressure of water. Therefore, the partial pressure of nitrogen is the total pressure minus the vapor pressure of water. Given that the total pressure is not provided in the question, we need more information to calculate the partial pressure of nitrogen.
The water pressure at the bottom of the container is calculated by dividing the total force by the area of the bottom surface. In this case, the water pressure at the bottom of the container would be 37.5 newtons per square meter (450 newtons ÷ 12 square meters).