Question

R134a p=8bar state1: sat. vapor T$_2$=50°C For the piston cylinder assembly, the details of the states are given in the figure above. The working fluid is R134a. Determine the work and the transferred heat during this process.

          R134a
p=8bar
state1: sat. vapor
T$_2$=50°C
For the piston cylinder assembly, the details of the states are given in the figure above. The
working fluid is R134a. Determine the work and the transferred heat during this process.
        
R134a
p=8bar
state1: sat. vapor
T2=50°C
For the piston cylinder assembly, the details of the states are given in the figure above. The
working fluid is R134a. Determine the work and the transferred heat during this process.

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University Physics with Modern Physics
University Physics with Modern Physics
Hugh D. Young 14th Edition
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RI340 P=816 kPa, T=50°C For the piston-cylinder assembly, the details of the states are given in the figure above. The working fluid is R134a. Determine the work and the transferred heat during this process.
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Transcript

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00:01 Now in this question we have to find the heat and the work transfer.
00:05 Now for that we have the given value which is p1 is equals to 100 kpa.
00:11 Temperature is given as t1 which is 120 degree celsius and we have volume of the cylinder is 1 m3.
00:26 Sigma 1 is equals to 1 .79 m2 per kg.
00:32 Because the process is isothermal then the value for t2 here it will be equals to t1 which is equals to 120 degree c.
00:43 The value for x2 is equals to 0 .5.
00:49 Now because we have t2 as 120 degree celsius so uf will be equals to 504 ks upon kg.
01:02 Value for ug is equals to 2530 kg upon ks.
01:11 The value for vf is equals to 0 .00106 m3 per kg and the value for vg is equals to 0 .891 m3 per kg.
01:30 Thus from here we can write that mass of h2o that is mass of water is equals to v1 upon sigma 1 which will be giving us 1 upon 1 .79 that is ultimately equals to 0 .558 kg.
01:51 Thus finding the specific volume we will get the specific volume that is v2 is equals to vf plus x2 multiplied by vg minus vf.
02:03 Putting the value and solving it we get 0 .00106 plus 0 .5 multiplied by 0 .851 minus 0 .00106.
02:20 So solving it we get v2 is equals to 0 .446 m3 per kg.
02:30 This is the value for v2.
02:32 Now writing down the specific internal energy that will be given by u2 it will be equals to uf plus x2 multiplied by ug minus uf.
02:46 Thus it will be 504 plus 0 .5 multiplied by 2530 minus 504...
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