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The suction pipe of a pump rises at a slope of 2 vertically in 3 along the pipe, which is 10 cm in diameter. The pipe is 6 m long; its lower end being just below the surface of water in the reservoir. For design reasons, it is undesirable that pressure at inlet to the pump fall more than 75 kN⁄m2 below atmospheric pressure. Neglecting friction, make calculations for the maximum discharge (in L/s) that the pump may deliver.
Take atmospheric pressure = 100 kN⁄m2
Correct answer is 'Range: 66 to 67'. Can you explain this answer?
Verified Answer
The suction pipe of a pump rises at a slope of 2 vertically in 3 alon...
Let us consider a point a at the inlet of section pipe where the fluid is actually moving. Applying Bernoulli’s equation between a and 2
Where h represents any kind of losses in the flow. In this equation, ?? cannot be predicted as the fluid is moving, hence let us take point 1 on the free surface where the fluid particles start moving.
If we neglect friction loss
h = 0
V2 < 8.457="" />
Thus maximum possible discharge is
= 66.4 Lt/sec
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Most Upvoted Answer
The suction pipe of a pump rises at a slope of 2 vertically in 3 alon...
Let us consider a point a at the inlet of section pipe where the fluid is actually moving. Applying Bernoulli’s equation between a and 2
Where h represents any kind of losses in the flow. In this equation, ?? cannot be predicted as the fluid is moving, hence let us take point 1 on the free surface where the fluid particles start moving.
If we neglect friction loss
h = 0
V2 < 8.457="" />
Thus maximum possible discharge is
= 66.4 Lt/sec
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Community Answer
The suction pipe of a pump rises at a slope of 2 vertically in 3 alon...
Let us consider a point a at the inlet of section pipe where the fluid is actually moving. Applying Bernoulli’s equation between a and 2
Where h represents any kind of losses in the flow. In this equation, ?? cannot be predicted as the fluid is moving, hence let us take point 1 on the free surface where the fluid particles start moving.
If we neglect friction loss
h = 0
V2 < 8.457="" />
Thus maximum possible discharge is
= 66.4 Lt/sec
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The suction pipe of a pump rises at a slope of 2 vertically in 3 along the pipe, which is 10 cm in diameter. The pipe is 6 m long; its lower end being just below the surface of water in the reservoir. For design reasons, it is undesirable that pressure at inlet to the pump fall more than 75 kN⁄m2 below atmospheric pressure. Neglecting friction, make calculations for the maximum discharge (in L/s) that the pump may deliver.Take atmospheric pressure = 100 kN⁄m2Correct answer is 'Range: 66 to 67'. Can you explain this answer?
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The suction pipe of a pump rises at a slope of 2 vertically in 3 along the pipe, which is 10 cm in diameter. The pipe is 6 m long; its lower end being just below the surface of water in the reservoir. For design reasons, it is undesirable that pressure at inlet to the pump fall more than 75 kN⁄m2 below atmospheric pressure. Neglecting friction, make calculations for the maximum discharge (in L/s) that the pump may deliver.Take atmospheric pressure = 100 kN⁄m2Correct answer is 'Range: 66 to 67'. Can you explain this answer? for Civil Engineering (CE) 2024 is part of Civil Engineering (CE) preparation. The Question and answers have been prepared according to the Civil Engineering (CE) exam syllabus. Information about The suction pipe of a pump rises at a slope of 2 vertically in 3 along the pipe, which is 10 cm in diameter. The pipe is 6 m long; its lower end being just below the surface of water in the reservoir. For design reasons, it is undesirable that pressure at inlet to the pump fall more than 75 kN⁄m2 below atmospheric pressure. Neglecting friction, make calculations for the maximum discharge (in L/s) that the pump may deliver.Take atmospheric pressure = 100 kN⁄m2Correct answer is 'Range: 66 to 67'. Can you explain this answer? covers all topics & solutions for Civil Engineering (CE) 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for The suction pipe of a pump rises at a slope of 2 vertically in 3 along the pipe, which is 10 cm in diameter. The pipe is 6 m long; its lower end being just below the surface of water in the reservoir. For design reasons, it is undesirable that pressure at inlet to the pump fall more than 75 kN⁄m2 below atmospheric pressure. Neglecting friction, make calculations for the maximum discharge (in L/s) that the pump may deliver.Take atmospheric pressure = 100 kN⁄m2Correct answer is 'Range: 66 to 67'. Can you explain this answer?.
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