Calculating Volume Flow Rate of Olive Oil at a Processing Plant

AI Thread Summary
To calculate the volume flow rate of olive oil in a processing plant, the continuity equation A1v1=A2v2 is applied, where A represents the cross-sectional area and v the velocity of the fluid. Given the density of olive oil at 875 kg/m3 and a pressure change of 5.10 kPa, additional equations relating pressure to flow, such as Bernoulli's equation, are necessary to fully solve the problem. The discussion emphasizes the need to incorporate pressure dynamics alongside the continuity equation for accurate calculations. Understanding the relationship between pressure and flow rate is crucial in this scenario. The volume flow rate can ultimately be determined by integrating both principles.
Ardec
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Poster has been reminded to show their Attempt at a Solution in schoolwork threads

Homework Statement


At a processing plant, olive oil of density 875 kg/m3 flows in a horizontal section of hose that constricts from a diameter of 2.92 cm to a diameter of 1.20 cm. Assume steady, ideal flow. What is the volume flow rate if the change in pressure between the two sections of hose is 5.10 kPa?

Homework Equations


A1v1=A2V2

The Attempt at a Solution

 
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Ardec said:

Homework Statement


At a processing plant, olive oil of density 875 kg/m3 flows in a horizontal section of hose that constricts from a diameter of 2.92 cm to a diameter of 1.20 cm. Assume steady, ideal flow. What is the volume flow rate if the change in pressure between the two sections of hose is 5.10 kPa?

Homework Equations


A1v1=A2V2

The Attempt at a Solution

You've quoted the continuity equation, but that doesn't tell you anything about what happens to the pressure of the fluid.

You need to find another equation which says something about the pressure of the fluid.
 
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