3. An ideal gas with constant heat capacity undergoes a change of state from conditions T1=400 K and Pi=6 bar to conditions T2-300 K and P2=1.2 bar. Determine AH (J-mol) and AS (J-mol1-K!). Cp/R= 9/2

Elements Of Electromagnetics
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Author:Sadiku, Matthew N. O.
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3. An ideal gas with constant heat capacity undergoes a change of state from conditions
Ti=400 K and Pi=6 bar to conditions T2=300 K and P2=1.2 bar. Determine AH
(J•mol-) and AS (J·mol¯1·K¯l). Cp/R= 9/2
4. A steady-flow adiabatic turbine (expander) accepts gas at conditions T1, P1, and
discharges at conditions T2, P2. Assuming ideal gases, determine (per mole of gas) W,
Wideal, Wlost, and SG. Take To = 300 K. Take T1 = 500 K, P1= 6 bar, T2 = 371 K, P2 =
1.2 bar, Cp/R = 7/2.
Transcribed Image Text:3. An ideal gas with constant heat capacity undergoes a change of state from conditions Ti=400 K and Pi=6 bar to conditions T2=300 K and P2=1.2 bar. Determine AH (J•mol-) and AS (J·mol¯1·K¯l). Cp/R= 9/2 4. A steady-flow adiabatic turbine (expander) accepts gas at conditions T1, P1, and discharges at conditions T2, P2. Assuming ideal gases, determine (per mole of gas) W, Wideal, Wlost, and SG. Take To = 300 K. Take T1 = 500 K, P1= 6 bar, T2 = 371 K, P2 = 1.2 bar, Cp/R = 7/2.
1. Calculate Z and V for ethylene at 25°C and 12 bar by the following equations:
a. The truncated virial equation with the following experimental values
of virial coefficients: B=-140 cm ³ · mol -1,C=7200 cm
6.
• mol -2
В
Z = 1+-+
V2
V
ВР
b. The truncated virial equation, Z = 1 +
with a value of B from the generalized Pitzer
RT
correlation for the second virial coefficient.
c. The Redlich/Kwong equation
d. The Soave/Redlich/Kwong equation
e. The Peng/Robinson equation
Transcribed Image Text:1. Calculate Z and V for ethylene at 25°C and 12 bar by the following equations: a. The truncated virial equation with the following experimental values of virial coefficients: B=-140 cm ³ · mol -1,C=7200 cm 6. • mol -2 В Z = 1+-+ V2 V ВР b. The truncated virial equation, Z = 1 + with a value of B from the generalized Pitzer RT correlation for the second virial coefficient. c. The Redlich/Kwong equation d. The Soave/Redlich/Kwong equation e. The Peng/Robinson equation
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