Problem solving state change exercise

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Homework Help Overview

The problem involves a piston-cylinder device containing saturated-liquid water at a specific pressure, with the goal of determining the heat addition required to transition the fluid to a saturated-vapor state. The subject area pertains to thermodynamics, specifically the first law of thermodynamics and phase change processes.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the application of the first law of thermodynamics, with attempts to calculate heat addition using internal energy values from a saturated water table. Questions arise regarding the work done by the piston and the correct interpretation of the system's behavior.

Discussion Status

There is an ongoing exploration of different interpretations regarding the work done by the piston and the heat transfer involved. Some participants suggest simplifying the equation by considering specific conditions, while others express uncertainty about the correct approach and the expected outcome.

Contextual Notes

Participants note that the system may not be rigid, implying that the piston can move, which affects the work calculation. There is also mention of specific expected results, indicating a potential target for the heat addition value.

M Wierckx
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Hi everybody,

I'm having a problem with the following question:

A piston-cylinder device originally contains 5 kg of saturated-liquid water at 100 kPa. Determine the heat addition required to bring the fluid to a saturated-vapor state.

Using the first law.. i was thinking the following:

1Q2 = 1W2 + (U2 - U1)

U2 and U1 could be found in the table of liquid water with a pressure of 100 kPa, with U2 being Saturated vapor (Ug) and U1 saturated liquid (Uf).

The W (work) part I was thinking about the P x (V2-V1) again using the table, V2 being sat. vapor (vg) and V1 being sat. liquid (vf)


Doing this I'm not finding the right answer.. can anybody help me solving this and telling me which step I'm taking wrong?
 
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If the piston isn't rising there isn't any work being done so w=0 and q= ΔU. See if that works. I would pick Internal Energy values off of a Saturated Water: Pressure Table.
 
I think the piston can be moved, or else they would have made it a rigid tank.. I tried leaving the W out and making Q equal to U2-U1, but this is not correct.. The answer has to be eleven dot something (11,...kJ/kg).. but thanks for the reply!
 
For a constant batch system Q=ΔU+W where W= P(Vg-Vf)
 

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