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Citrus2011 [14]
3 years ago
15

One pound-mass of water lls a 2.29-ft3 rigid container at an initial pressure of 250 psia. The container is then cooled to 100F.

Determine the initial temperature and nal pressure of the water.
Engineering
1 answer:
NeTakaya3 years ago
7 0

Answer:

The initial temperature, T₁= 550 °F = 560.93 K

The final pressure, P₂ is 139.561 psi

Explanation:

Here we have

The specific volume of the fluid in the container, V₁ = 2.29 ft³/lb

= 0.14296 m³/kg

While the specific volume of liquid water is about 0.01602 ft³/lb

Therefore, the water exists as steam.

From the steam tables, we have the specific volume of saturated steam at 250 psia is given as

P₁ = 250 psia = 17.24 bar

vf ≈ 0.00116565 m³ kg⁻¹  = vg ≈ 0.113428 m³ kg⁻¹

vf = Specific volume of saturated liquid phase of water and

vg = Specific volume of saturated gaseous phase of water

Therefore at v = 0.14296 m³/kg, the steam is in the superheated state

From the super-heated stem tables we have at P = 17.24 bar = 250 psia and  v = 0.14296 m³/kg  =  2.29 ft³/lb the temperature T₁ =  550 °F

Therefore, the initial temperature, T₁= 550 °F = 560.93 K

The final pressure can be found from the steam tables at T₂ = 100 °F = 310.93 K

Hence vf = 0.01613 ft³/lb and vg = 349.83 ft³/lb

V₂ = 2.29 ft³ - 0.01613 ft³ = 2.274 ft³

Since the volume is constant, we have P₂ =P₁×V₁×T₂/(V₂×T₁) =  139.561 psi

The final pressure, P₂ = 139.561 psi.

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Neon is compressed from 100 kPa and 20◦C to 500 kPa in an isothermal compressor. Determine the change in the specific volume and
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Answer:

The specific volume is reduced in 80 per cent due to isothermal compression.

Specific enthalpy remains constant.

Explanation:

Let suppose that neon behaves ideally, the equation of state for ideal gases is:

P\cdot V = n\cdot R_{u}\cdot T

Where:

P - Pressure, measured in kilopascals.

V - Volume, measured in cubic meters.

n - Molar quantity, measured in kilomoles,

T - Temperature, measured in kelvins.

R_{u} - Ideal gas constant, measured in \frac{kPa\cdot m^{3}}{kmol\cdot K}.

On the other hand, the molar quantity (n) and specific volume (\nu), measured in cubic meter per kilogram, are defined as:

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m - Mass of neon, measured in kilograms.

M - Molar mass of neon, measured in kilograms per kilomoles.

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Since the neon is compressed isothermally, the following relation is constructed herein:

P_{1}\cdot \nu_{1} = P_{2}\cdot \nu_{2}

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P_{1}, P_{2} - Initial and final pressure, measured in kilopascals.

\nu_{1}, \nu_{2} - Initial and final specific volume, measured in cubic meters per kilogram.

The change in specific volume is given by the following expression:

\frac{\nu_{2}}{\nu_{1}} = \frac{P_{1}}{P_{2}}

Given that P_{1} = 100\,kPa and P_{2} = 500\,kPa, the change in specific volume is:

\frac{\nu_{2}}{\nu_{1}} = \frac{100\,kPa}{500\,kPa}

\frac{\nu_{2}}{\nu_{1}} = \frac{1}{5}

The specific volume is reduced in 80 per cent due to isothermal compression.

Under the ideal gas supposition, specific enthalpy is only function of temperature, as neon experiments an isothermal process, temperature remains constant and, hence, there is no change in specific enthalpy.

Specific enthalpy remains constant.

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