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The driving force for fluid flow is the pressure difference, and a pump operates by raising the pressure of a fluid (by converting the mechanical shaft work to flow energy). A gasoline pump is measured to consume 3.8 kW of electric power when operating, If the pressure differential between-the outlet and inlet of the pump is measured to be 7 kPa and the changes in velocity and elevation are negligible, determine the maximum possible volume flow rate of gasoline.

User Reder
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2 Answers

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Step-by-step explanation:

Below is an attachment containing the solution.

The driving force for fluid flow is the pressure difference, and a pump operates by-example-1
User Jake Wong
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Answer:


\dot V = 0.542 (m^(3))/(s)

Step-by-step explanation:

The power needed for the pump to raise the pressure of gasoline is defined by following equation. The maximum possible volume flow rate is isolated and then calculated:


\dot W = \dot V \cdot \Delta P\\\dot V = (\dot W)/(\Delta P)\\\dot V = (3.8 kW)/(7 kPa)\\\dot V = 0.542 (m^(3))/(s)

User Sarabjit Singh
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