A horizontal, frictionless channel of circular cross-section and diameter equal to 5 feet flows at a depth of 3 feet and a velocity of 2 ft/s. a. Find the discharge in the channel. b. Determine the specific energy of this flow. c. Determine the Froude number of this flow.
A horizontal, frictionless channel of circular cross-section and diameter equal to 5 feet flows at a depth of 3 feet and a velocity of 2 ft/s. a. Find the discharge in the channel. b. Determine the specific energy of this flow. c. Determine the Froude number of this flow.
Chapter2: Loads On Structures
Section: Chapter Questions
Problem 1P
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Transcribed Image Text:A horizontal, frictionless channel of circular cross-section and diameter equal to 5 feet flows at a
depth of 3 feet and a velocity of 2 ft/s.
a. Find the discharge in the channel.
b. Determine the specific energy of this flow.
c. Determine the Froude number of this flow.
d. What is the maximum upward step height (AZmax) that this flow can tolerate without a
choke? Assume yc ≤r. Set up the equation to solve for yc, which will be
"expensive" so solve. Move forward with the problem knowing that
computationally
1.126 ft.
Yc
=
Expert Solution
Step 1
Note:- The given question is having multiple sub parts, as per the policy of Bartleby we are providing solution only to first three sub parts.
Given:-
Channel is having circular cross section
Diameter of channel = 5 feet
Depth of flow = 3 feet
Velocity = 2 ft/s
To find:-
Discharge
Specific energy
Froude number
Concept:-
Discharge of flow is given as
Specific energy of flow is given as
Froude number of flow is given as
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