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Trava [24]
3 years ago
5

Superheated steam is stored in a large tank at 6 MPa and 800°C, The steam is exhausted isentropically through a converging-diver

ging nozzle. Determine the velocity of the steam flow when the steam starts to condense, assuming the steam to behave as a perfect gas with γ = 1.3.
Engineering
1 answer:
Nutka1998 [239]3 years ago
8 0

Answer:

1542.9 m/s

Explanation:

The table of thermodynamic properties of steam (Steam Table) is required to solve this question. Using steam table:

At p = 6000 kPa and T = 800°C, then entropy (s_{1}) = 7.6554 kJ/(kg*K), internal energy (u_{1}) = 3641.2 kJ/kg, and (v_{1}) = 0.08159 m^3/kg. Thus:

h_{1} = u_{1} + p_{1}v_{1} = 3641.2 + 6000*0.08159 = 3641.2 + 489.54 = 4130.74 kJ/kg

For condensation of steam to occur, s_{2} = s_{g} = s_{1}

Thus, p_{2} = 42 kPa, T_{2} = 77°C, h_{2} = 2638.8 kJ/kg

If we assume that steam is a perfect gas, we have:

\frac{p}{p_{1}} = \frac{42}{6000} = 0.007, M_{e} =3.7794, T_{e} = 273 + 600 = 873K

T_{2} = 873(0.3182) = 277.79 K

v_{2} = 3.7794\sqrt{1.3(461.5)277.79} = 1542.9

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An alloy is evaluated for potential creep deformation in a short-term laboratory experiment. The creep rate (ϵ˙) is found to be
cupoosta [38]

Answer:

Activation energy for creep in this temperature range is Q = 252.2 kJ/mol

Explanation:

To calculate the creep rate at a particular temperature

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5.5 * 10^{-4}  = C \exp(\frac{-Q}{1073R} ).................(2)

Divide equation (1) by equation (2)

\frac{0.01}{5.5 * 10^{-4} } = \exp[\frac{-Q}{1073R} -\frac{-Q}{973R} ]\\18.182= \exp[\frac{-Q}{1073R} +\frac{Q}{973R} ]\\R = 8.314\\18.182= \exp[\frac{-Q}{1073*8.314} +\frac{Q}{973*8.314} ]\\18.182= \exp[0.0000115 Q]\\

Take the natural log of both sides

ln 18.182= 0.0000115Q\\2.9004 = 0.0000115Q\\Q = 2.9004/0.0000115\\Q = 252211.49 J/mol\\Q = 252.2 kJ/mol

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Answer:

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