A method for controlling water volume in a water tank for secondary water supply
A technology of water volume control and secondary water supply, which is applied to the configuration of water supply devices, water supply devices, and water supply pools, etc., which can solve the problems of unfavorable accurate control of water supply in water tanks and failure to consider the water volume corresponding to the ball shortage, so as to avoid excessive residence time, Simplify the calculation process and ensure the effect of accuracy
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Embodiment 1
[0035] This embodiment provides a calculation method for the reserved water volume of the secondary water supply tank. Generally speaking, the stored water volume in the water tank includes two parts. The amount of water in the spherical part is set as the second amount of water; the sum of the first amount of water and the second amount of water is the actual retained water amount in the water tank. Based on this, the specific calculation process of this scheme is as follows:
[0036] First calculate the first water volume of the water tank except for the spherical section and the second water volume of the water tank belonging to the spherical section, and then calculate the actual remaining water volume in the water tank according to the sum of the first water volume and the second water volume; The first water volume is obtained by multiplying the water level height of the retained water volume by the longitudinal section area of the water tank without the spherical gap....
Embodiment 2
[0062] On the basis of Example 1, this example uses cross-sectional dimensions such as figure 1 The tank shown is further described with specific data, as follows:
[0063] Set the length, width and height of the water tank to 4m, 2m and 2m respectively, and the total volume without the spherical gap is 16m 3 , the longitudinal sectional area S of the water tank without the spherical gap is 8m 2 , the water tank has 2 layers, and the height of each layer is H 0 is 1m, the number of protruding balls in each layer of water tanks is 12, the height h of the ball is 0.12m, the radius r of the bottom of the ball is 0.4m, and the distance a from the lowest point of the ball to the lowest point of the layer is 0.1m.
[0064] At a certain moment, the water level height Y of the water tank is measured as 1.732m, and the retained water volume corresponding to the water level height Y is W, then:
[0065] W=W 1 +W 2 (1)
[0066] W 1 =Y·S=1.732m×8m 2 =13.856m 3 (2)
[0067] W ...
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