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Vlad [161]
4 years ago
13

For each case, determine the specific volume at the indicated state. a. Water at p = 1 bar, T = 20°C. Find , in m3/kg. b. Refrig

erant 22 at p = 40 lbf/in.2, x = 0.6. Find , in ft3/lb. c. Ammonia at p = 200 lbf/in.2, T = 195°F. Find , in ft3/lb.
Engineering
1 answer:
Nataly_w [17]4 years ago
6 0

Answer:

v_water=1,0432e-3 m3/kg

v_r22=0,801412 ft3/lb

v_ammonia=1,9167 ft3/lb

Explanation:

To calculate the specific volumes of pure substances like water, refrigerant 22 and Ammonia, the respective properties tables are needed. In my case, I took the values from the following reference: Fundamentals of Engineering Thermodynamics 7th Edition, Moran, Shapiro et al.  

In the case of the water, the specific volume v_f can be taken from the saturated water (liquid-vapor), pressure table (Table A-3). Within the table we look for the pressure value and then the v_f specific volume. The values are the following ones:

P_{w}=100 kPa \\T_{w}=20C\\v_{w}=v_{f}=1,0432*10^{-3}m^{3}/kg

Speaking of the refrigerant 22 is a little bit more complicated because of the quality value. First we have identify the following values for the 40 lbf/in2 pressure value (Table A-8E):

v_{f}=0,01198 ft^{3}/lb\\v_{g}=1,3277 ft^{3}/lb

Then the specific volume can be calculated as follows:

v_{r22} =v_{f}+x(v_{g} -v_{f})=0,01198+0,6(1,3277-0,01198)=0,801412 ft^{3}/lb

Regarding the Ammonia, the saturation temperature of this substance is 96,31 °F which means that at 195 °F, we would have superheated ammonia vapor. As the values on the table for the 20 lbf/in2 pressure, are not available at 195 °F we have to look for the two values that the suggested temperature is between (In this case 180 and 220 °F). The following values, for the 20 lbf/in2 pressure value, are needed (Table A-15E):

T_{1}=180F\\v_{1}=1,8599 ft^{3}/lb\\T_{2}=220F\\v_{2}=2,0114 ft^{3}/lb

Then the specific volume can be calculated as follows:

m=(v_{2}-v_{1})/(T_{2}-T_{1})=(2,0114-1,8599)/(220-180)=3,7875*10^{-3}\\ v_{ammonia}=m(T-T_{1})+v_{1}=3,7875*10^{-3}(195-180)+1,8599=1,9167ft^{3}/lb

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