cycle of transformations on a p-V and initial volume V1. The gas then undergoes a series of three transformations: diagram. • First, a bunsen burner causes the gas to expand, at constant pressure, to volume 7V1. b) Find the temperature at all three "corners" of the cycle. Express all three temperatures in terms of pi, V1, and N. • Next, the volume is held constant while an ice bath lowers the pressure to pi/4. c) Find AE, the change in the internal energy of the gas during transformation (i). Likewise, find AEn and AEns. (Express all three answers in terms of pi and V1.) • Finally, a water bath allows the gas to be compressed along a straight line in the p- d) Add up the three changes in internal energy: V plane, until the pressure and the volume return to their initial values. AE, + AEu + AEu. Why do you get zero for the total change in internal energy over the cycle?

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Chapter1: Chemical Foundations
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A diatomic ideal gas has initial pressure pi
and initial volume V1. The gas then
undergoes a series of three transformations:
a) Sketch this cycle of transformations on a p-V
diagram.
• First, a bunsen burner causes the gas to
expand, at constant pressure, to volume
7V1.
b) Find the temperature at all three "corners" of
the cycle. Express all three temperatures in
terms of p1, Vi, and N.
• Next, the volume is held constant while an
ice bath lowers the pressure to p1/4.
c) Find AEi, the change in the internal energy of
the gas during transformation (i). Likewise,
find AEi and AEs. (Express all three answers
in terms of pi and V1.)
• Finally, a water bath allows the gas to be
compressed along a straight line in the p-
V plane, until the pressure and the
volume return to their initial values.
d) Add up the three changes in internal energy:
AE: + AEu + AEsi. Why do you get zero for the
total change in internal energy over the cycle?
Transcribed Image Text:A diatomic ideal gas has initial pressure pi and initial volume V1. The gas then undergoes a series of three transformations: a) Sketch this cycle of transformations on a p-V diagram. • First, a bunsen burner causes the gas to expand, at constant pressure, to volume 7V1. b) Find the temperature at all three "corners" of the cycle. Express all three temperatures in terms of p1, Vi, and N. • Next, the volume is held constant while an ice bath lowers the pressure to p1/4. c) Find AEi, the change in the internal energy of the gas during transformation (i). Likewise, find AEi and AEs. (Express all three answers in terms of pi and V1.) • Finally, a water bath allows the gas to be compressed along a straight line in the p- V plane, until the pressure and the volume return to their initial values. d) Add up the three changes in internal energy: AE: + AEu + AEsi. Why do you get zero for the total change in internal energy over the cycle?
Expert Solution
Step 1

P-V diagram are drawn to understand the behavior of gas at certain value of pressure and volume because they are very important thermodynamic terms and slope of this diagram gives an idea of temperature because according to boyles law at constant temperature ( isothermal process) Pressure is directly proportional to volume.

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