8m x 2m x 2m = 32 m3 = 32,000 litres
To calculate the pressure exerted by the water in the tank, you first need to find the volume of water in the tank. The volume can be calculated by multiplying the length, width, and depth of the water (2m x 1.5m x 1.6m = 4.8m³). Then, you can multiply the volume by the pressure exerted by 1m³ of water (4.8m³ x 9.81kNm² = 47.088kN). Therefore, the pressure exerted by the water in the tank is 47.088kNm².
one tank radius of 2m height 5m is laid side wise the level of water is 40 cm in tank what will the volume?
2000
Water has a density of 1 that is (mass in kg/volume in m3=1) so mass in kg = volume in m3 2 x 3 x 1.5 = 3x3 = 9m3 which is 9kg
To find the volume of the tank in cubic meters, you would multiply the length, width, and height together (2m x 2m x 2m = 8 cubic meters). Since 1 cubic meter is equivalent to 1000 liters, the tank would hold 8 x 1000 = 8000 liters.
8m x 2m x 2m = 32 m3 = 32,000 litres
1m*2m*15cm = 0.3 metres3 = 300 Litres
The answer will depend on which of the two measures is the height of the cylinder and which is the radius.
To calculate the pressure exerted by the water in the tank, you first need to find the volume of water in the tank. The volume can be calculated by multiplying the length, width, and depth of the water (2m x 1.5m x 1.6m = 4.8m³). Then, you can multiply the volume by the pressure exerted by 1m³ of water (4.8m³ x 9.81kNm² = 47.088kN). Therefore, the pressure exerted by the water in the tank is 47.088kNm².
one tank radius of 2m height 5m is laid side wise the level of water is 40 cm in tank what will the volume?
60 cm = 0.6 mVolume = (2 x 0.6 x 1.6) = 1.92 m3 = 1,920 liters
To make a two mole salt solution in two liters of water, you'll need 4 moles of salt (2 moles/L * 2 L = 4 moles). The molar mass of salt (NaCl) is approximately 58.44 g/mol, so 4 moles would be 233.76 grams (4 moles * 58.44 g/mol = 233.76 g).
2M NaCl is a equivalent to a solution with 116,88 g NaCl in 1 L water.
There are 30 CM in 2m. I hope this answer's your question!
100
108 kL