A reservoir has a water height (H) of 15 meters (from the surface to the centerline of the reservoir opening). The length of the reservoir is 30 meters, and the width is 20 meters (these are the horizontal area measurements). The acceleration due to gravity in this location is 9.8 m/sec² 1) Calculate the velocity of water flowing through the opening of the reservoir 2) Calculate the storage S of the reservoir using the equation S=A*H 3) Calculate the discharge Q of water flowing out of the reservoir using the equation Q=A*V
A reservoir has a water height (H) of 15 meters (from the surface to the centerline of the reservoir opening). The length of the reservoir is 30 meters, and the width is 20 meters (these are the horizontal area measurements). The acceleration due to gravity in this location is 9.8 m/sec² 1) Calculate the velocity of water flowing through the opening of the reservoir 2) Calculate the storage S of the reservoir using the equation S=A*H 3) Calculate the discharge Q of water flowing out of the reservoir using the equation Q=A*V
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Transcribed Image Text:A reservoir has a water height (H) of 15 meters (from the surface to the centerline of the
reservoir opening). The length of the reservoir is 30 meters, and the width is 20 meters (these are
the horizontal area measurements). The acceleration due to gravity in this location is 9.8 m/sec²
1) Calculate the velocity of water flowing through the opening of the reservoir
2) Calculate the storage S of the reservoir using the equation S=A*H
3) Calculate the discharge Q of water flowing out of the reservoir using the equation
Q=A*V
4) Use the alternate equation Q-C*√H to calculate Q. (The answers for 3 and 4 should be
nearly identical, but may be off by a little bit due to rounding)
5)
Use the alternate equation S= Q2/a to calculate storage (S) in the reservoir. The answer
should be nearly identical to the answer that you get in question 2.
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