There is a process that is quasi-static that goes from A to B (A->B) . Now in this process, there is no exchange of heat with the environment. In this problem, the pressure (mean pressure), which is representative by P in the diagram, is found to have a relation with its volume, specifically change with the volume. This is described the by following relation where alpha is constant: pV/3 Your task is to find the net heat absorbed by the system, and the quasistatic work that is done in the below three cases, as which described earlier, will take system from macro-state A to Macro-state B (a) (6) (e) (10° cm) Shown in diagram Case (a) – Our system is now expanded to its final volume from its original volume, whilst maintaining the pressure constant as heat was being added. Next the volume is now kept constant, and heat is now extracted thus reducing our pressure to 10 dynes cm? Shown in diagram Case (b) – Our volume is increased as well as there is a supply of heat which causes the pressure to decrease in a linear pattern w/volume. Shown in diagram case (c) – Same as (a) but opposite order!

Elements Of Electromagnetics
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Need help with a Stats Thermodynamics problem, involving a quasi-static process. Thank you and appreciate the help!

32
A
(a)
(c)
(b)
(a)
p = aV-5/3
1
В
(c)
1
8
V
(10° cm³)
(106 dynes cm
Transcribed Image Text:32 A (a) (c) (b) (a) p = aV-5/3 1 В (c) 1 8 V (10° cm³) (106 dynes cm
There is a process that is quasi-static that goes from A to B (A->B) . Now in this process, there is
no exchange of heat with the environment. In this problem, the pressure (mean pressure),
which is representative by P in the diagram, is found to have a relation with its volume,
specifically change with the volume. This is described the by following relation where alpha is
constant:
pV®/3 = a
Your task is to find the net heat absorbed by the system, and the quasistatic work that is done
in the below three cases, as which described earlier, will take system from macro-state A to
Macro-state B
32
(a)
(e)
(6)
(a)
al-a
B
()
(10 em)
Shown in diagram Case (a) – Our system is now expanded to its final volume from its original
volume, whilst maintaining the pressure constant as heat was being added. Next the volume is
now kept constant, and heat is now extracted thus reducing our pressure to 10° dynes cm?
Shown in diagram Case (b) – Our volume is increased as well as there is a supply of heat which
causes the pressure to decrease in a linear pattern w/volume.
Shown in diagram case (c) – Same as (a) but opposite order!
Transcribed Image Text:There is a process that is quasi-static that goes from A to B (A->B) . Now in this process, there is no exchange of heat with the environment. In this problem, the pressure (mean pressure), which is representative by P in the diagram, is found to have a relation with its volume, specifically change with the volume. This is described the by following relation where alpha is constant: pV®/3 = a Your task is to find the net heat absorbed by the system, and the quasistatic work that is done in the below three cases, as which described earlier, will take system from macro-state A to Macro-state B 32 (a) (e) (6) (a) al-a B () (10 em) Shown in diagram Case (a) – Our system is now expanded to its final volume from its original volume, whilst maintaining the pressure constant as heat was being added. Next the volume is now kept constant, and heat is now extracted thus reducing our pressure to 10° dynes cm? Shown in diagram Case (b) – Our volume is increased as well as there is a supply of heat which causes the pressure to decrease in a linear pattern w/volume. Shown in diagram case (c) – Same as (a) but opposite order!
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