Explanation:
Using the ideal gas equation, we will determine the final temperature as follows.
[tex]T_{2} = T_{1} \times \frac{P_{2}}{P_{1}}[/tex]
= [tex]760 \times \frac{10}{100} R[/tex]
= 76 R
As the container is rigid, so no work is done. Therefore, heat loss is determined from the change in internal energies that will be obtained from table A-18E for the given temperatures.
[tex]q_{out} = -\Delta U[/tex]
= [tex]-(u_{2} - u_{1})[/tex]
= [tex]-\frac{1883.4 - 3774.9}{28.013}[/tex] Btu/lbm
= 67.5 Btu/lbm
Therefore, we can conclude that work done is zero and heat transferred during this process, in Btu/lbm is 67.5 Btu/lbm.