The tank in the figure is open to the environment and divided into two compartments, connected by the flat gate C-D (2 m long), which can rotate around C. In the compartment on the left there is a level of 4.30 m of water at 20°C, which makes gate C-D remain in equilibrium (that is, Rx = 0 in D), compensating for the effect of the penstock's own weight (9000 N/m2), as well as the hydrostatic force caused by water from the compartment on the right. Under these conditions and knowing that the deposit has a width of 1 meter, calculate: a) The water level, H, in the compartment on the right, b) The reactions in the supports of the gate A-B, knowing that the gate can rotate on support A, and is simply supported in b h=4.30 m D RD = 0 45° L = 2m C H A B R=1.5 m
The tank in the figure is open to the environment and divided into two compartments, connected by the flat gate C-D (2 m long), which can rotate around C. In the compartment on the left there is a level of 4.30 m of water at 20°C, which makes gate C-D remain in equilibrium (that is, Rx = 0 in D), compensating for the effect of the penstock's own weight (9000 N/m2), as well as the hydrostatic force caused by water from the compartment on the right. Under these conditions and knowing that the deposit has a width of 1 meter, calculate: a) The water level, H, in the compartment on the right, b) The reactions in the supports of the gate A-B, knowing that the gate can rotate on support A, and is simply supported in b h=4.30 m D RD = 0 45° L = 2m C H A B R=1.5 m
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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