C2) Answer the question shown in the image C) Calculate the change in internal energy in each process, the change in totalinternal energy and complete the following table.ProcessInternalWork W(J)Heat Q(J)Energy AU(J)a→ bc + dd → a Consider 0.910 mol of an ideal diatomic gas that undergoes the describedthermodynamic cycle:•a - b: an isobaric expansion starting with a volume V, = 1.00 x 10?m³Until the volume doublesc: isochoric heating up to tripling its pressure and reaching a temperature of1000 K.•c- d: an isothermal compression until reaching a pressure of 5.361x107 Pa.•d -→ a: an adiabatic expansion until returning to the starting point.Also, consider the following tableStateVolume (m³)Pressure ( Pa)Tempentue)1-013 X105166 66 7kaI X102 x1021.013 X1o5333-333k2 x 1023-039 xro51000K100ok1:34 X1045.361 X10?

Answered: Image /qna-images/answer/2c2b01fc-dfe9-44f5-8241-5faff66b76a9.jpg

C) Calculate the change in internal energy in each process, the change in total internal energy and complete the following table. Internal Energy AU(J) Process Work W(J) Heat Q(J) a→ b b → c c+ d d → a

C) Calculate the change in internal energy in each process, the change in total internal energy and complete the following table. Internal Energy AU(J) Process Work W(J) Heat Q(J) a→ b b → c c+ d d → a

Physical Chemistry

2nd Edition

ISBN:9781133958437

Author:Ball, David W. (david Warren), BAER, Tomas

Publisher:Ball, David W. (david Warren), BAER, Tomas

Chapter2: The First Law Of Thermodynamics

Section: Chapter Questions

Problem 2.65E: A sample of an ideal diatomic gas is compressed adiabatically and reversibly to double its initial...

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Question

C2) Answer the question shown in the image

C) Calculate the change in internal energy in each process, the change in total
internal energy and complete the following table.
Process
Internal
Work W(J)
Heat Q(J)
Energy AU(J)
a→ b
c + d
d → a

Consider 0.910 mol of an ideal diatomic gas that undergoes the described
thermodynamic cycle:
•a - b: an isobaric expansion starting with a volume V, = 1.00 x 10?m³
Until the volume doubles
c: isochoric heating up to tripling its pressure and reaching a temperature of
1000 K.
•c- d: an isothermal compression until reaching a pressure of 5.361x107 Pa.
•d -
→ a: an adiabatic expansion until returning to the starting point.
Also, consider the following table
State
Volume (m³)
Pressure ( Pa)
Tempentue)
1-013 X105
166 66 7k
a
I X10
2 x102
1.013 X1o5
333-333k
2 x 102
3-039 xro5
1000K
100ok
1:34 X104
5.361 X10?

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