A l m rigid tank contains propane molecular weight 44) at 100 kPa, 300 K and connected by a valve to another tank of 0.5 m with propane at 250 kPa. 400 K. The valve is opened and the two tanks come to a uniform state at 325 K What is the final pressure?
R=0.1886kJkgKR = 0.1886 \frac{kJ}{kgK}R=0.1886kgKkJ
mA=PAVARTA=100×10.1886×300=1.7674kgm_A = \frac{P_A V_A}{R T_A}= \frac{100 \times 1}{0.1886 \times 300}= 1.7674 kgmA=RTAPAVA=0.1886×300100×1=1.7674kg
mB=PBVBRTB=250×0.50.1886×400=1.6564kgm_B = \frac{P_B V_B}{R T_B}= \frac{250 \times 0.5}{0.1886 \times 400}= 1.6564 kgmB=RTBPBVB=0.1886×400250×0.5=1.6564kg
V2=VA+VB=1.5m3V_2= V_A + V_B = 1.5 m^3V2=VA+VB=1.5m3
m2=mA+mB=3.4243kgm_2= m_A + m_B = 3.4243 kgm2=mA+mB=3.4243kg
P2=m2RT2V2=3.4243×0.1886×3251.5=139.9kPaP_2 = \frac{m_2RT_2}{V_2}= \frac{3.4243 \times 0.1886\times 325 }{ 1.5}= 139.9 kPaP2=V2m2RT2=1.53.4243×0.1886×325=139.9kPa
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