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A single acting reciprocating pump has a piston of 15 cm diameter and 22.5 cm stroke. The pump is required to deliver 0.29 m3 of water per minute at 75 rpm. If the suction and delivery heads are 3 m and 10 m respectively, then the percentage of slip of pump is
Correct answer is between '2.7,2.8'. Can you explain this answer?
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A single acting reciprocating pump has a piston of 15 cm diameter and ...
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A single acting reciprocating pump has a piston of 15 cm diameter and ...
Given data:
Piston diameter (D) = 15 cm
Stroke (L) = 22.5 cm
Speed (N) = 75 rpm
Discharge (Q) = 0.29 m3/min
Suction head (Hs) = 3 m
Delivery head (Hd) = 10 m
We need to calculate the percentage of slip of the pump.
Formulae used:
1. Displacement (D) = πD²L/4
2. Piston speed (V) = 2LN/60
3. Theoretical discharge (Qth) = ADN/60
where A is the area of the piston, A = πD²/4
4. Actual discharge (Qa) = Qth x (1 - Slip/100)
Calculation:
1. Area of the piston (A) = πD²/4 = π(15)²/4 = 176.71 cm²
2. Displacement (D) = πD²L/4 = π(15)²(22.5)/4 = 11909.5 cm³ = 0.0119 m³
3. Piston speed (V) = 2LN/60 = 2(3.14)(15)(75)/60 = 235.62 cm/min = 3.93 cm/s
4. Theoretical discharge (Qth) = ADN/60 = (176.71)(75)/60 = 220.89 cm³/s = 0.22089 m³/min
5. Actual discharge (Qa) = Qth x (1 - Slip/100) = 0.29 m³/min
0.29 = 0.22089 x (1 - Slip/100)
Slip = 2.7344%
Therefore, the percentage of slip of the pump is 2.7344% or approximately 2.7% to 2.8%.
Piston diameter (D) = 15 cm
Stroke (L) = 22.5 cm
Speed (N) = 75 rpm
Discharge (Q) = 0.29 m3/min
Suction head (Hs) = 3 m
Delivery head (Hd) = 10 m
We need to calculate the percentage of slip of the pump.
Formulae used:
1. Displacement (D) = πD²L/4
2. Piston speed (V) = 2LN/60
3. Theoretical discharge (Qth) = ADN/60
where A is the area of the piston, A = πD²/4
4. Actual discharge (Qa) = Qth x (1 - Slip/100)
Calculation:
1. Area of the piston (A) = πD²/4 = π(15)²/4 = 176.71 cm²
2. Displacement (D) = πD²L/4 = π(15)²(22.5)/4 = 11909.5 cm³ = 0.0119 m³
3. Piston speed (V) = 2LN/60 = 2(3.14)(15)(75)/60 = 235.62 cm/min = 3.93 cm/s
4. Theoretical discharge (Qth) = ADN/60 = (176.71)(75)/60 = 220.89 cm³/s = 0.22089 m³/min
5. Actual discharge (Qa) = Qth x (1 - Slip/100) = 0.29 m³/min
0.29 = 0.22089 x (1 - Slip/100)
Slip = 2.7344%
Therefore, the percentage of slip of the pump is 2.7344% or approximately 2.7% to 2.8%.
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A single acting reciprocating pump has a piston of 15 cm diameter and 22.5 cm stroke. The pump is required to deliver 0.29 m3of water per minute at 75 rpm. If the suction and delivery heads are 3 m and 10 m respectively, then the percentage of slip of pump isCorrect answer is between '2.7,2.8'. Can you explain this answer?
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A single acting reciprocating pump has a piston of 15 cm diameter and 22.5 cm stroke. The pump is required to deliver 0.29 m3of water per minute at 75 rpm. If the suction and delivery heads are 3 m and 10 m respectively, then the percentage of slip of pump isCorrect answer is between '2.7,2.8'. Can you explain this answer? for GATE 2024 is part of GATE preparation. The Question and answers have been prepared according to the GATE exam syllabus. Information about A single acting reciprocating pump has a piston of 15 cm diameter and 22.5 cm stroke. The pump is required to deliver 0.29 m3of water per minute at 75 rpm. If the suction and delivery heads are 3 m and 10 m respectively, then the percentage of slip of pump isCorrect answer is between '2.7,2.8'. Can you explain this answer? covers all topics & solutions for GATE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A single acting reciprocating pump has a piston of 15 cm diameter and 22.5 cm stroke. The pump is required to deliver 0.29 m3of water per minute at 75 rpm. If the suction and delivery heads are 3 m and 10 m respectively, then the percentage of slip of pump isCorrect answer is between '2.7,2.8'. Can you explain this answer?.
A single acting reciprocating pump has a piston of 15 cm diameter and 22.5 cm stroke. The pump is required to deliver 0.29 m3of water per minute at 75 rpm. If the suction and delivery heads are 3 m and 10 m respectively, then the percentage of slip of pump isCorrect answer is between '2.7,2.8'. Can you explain this answer? for GATE 2024 is part of GATE preparation. The Question and answers have been prepared according to the GATE exam syllabus. Information about A single acting reciprocating pump has a piston of 15 cm diameter and 22.5 cm stroke. The pump is required to deliver 0.29 m3of water per minute at 75 rpm. If the suction and delivery heads are 3 m and 10 m respectively, then the percentage of slip of pump isCorrect answer is between '2.7,2.8'. Can you explain this answer? covers all topics & solutions for GATE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for A single acting reciprocating pump has a piston of 15 cm diameter and 22.5 cm stroke. The pump is required to deliver 0.29 m3of water per minute at 75 rpm. If the suction and delivery heads are 3 m and 10 m respectively, then the percentage of slip of pump isCorrect answer is between '2.7,2.8'. Can you explain this answer?.
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A single acting reciprocating pump has a piston of 15 cm diameter and 22.5 cm stroke. The pump is required to deliver 0.29 m3of water per minute at 75 rpm. If the suction and delivery heads are 3 m and 10 m respectively, then the percentage of slip of pump isCorrect answer is between '2.7,2.8'. Can you explain this answer?, a detailed solution for A single acting reciprocating pump has a piston of 15 cm diameter and 22.5 cm stroke. The pump is required to deliver 0.29 m3of water per minute at 75 rpm. If the suction and delivery heads are 3 m and 10 m respectively, then the percentage of slip of pump isCorrect answer is between '2.7,2.8'. Can you explain this answer? has been provided alongside types of A single acting reciprocating pump has a piston of 15 cm diameter and 22.5 cm stroke. The pump is required to deliver 0.29 m3of water per minute at 75 rpm. If the suction and delivery heads are 3 m and 10 m respectively, then the percentage of slip of pump isCorrect answer is between '2.7,2.8'. Can you explain this answer? theory, EduRev gives you an
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