Tutorials in Introductory Physics
Tutorials in Introductory Physics
1st Edition
ISBN: 9780130970695
Author: Peter S. Shaffer, Lillian C. McDermott
Publisher: Addison Wesley
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Chapter 13.2, Problem 4cT

In process 2 (section III) you did not need to consider work. What feature of the experiment prevented work from being done on the gas?

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function of volume by n(V)=CV2, where C is a constant. What is the correct expression for the work done on the gas for this process? (hint: put the expression for the moles
Consider the four-process cycle shown in the P-V diagram in the figure below. The graph shows a sequence of four processes being carried out on a sealed system of ideal gas. In this case, P is 50.0 kPa and Vis 4.00 liters. Pressure (kPa) 4P- 3P- 2P- P 2 13 14 0 V 2V 3V 4V Volume (liters) (a) Calculate the work done by the gas in the process taking the system from state 1 to state 2. 180 X J (b) Calculate the work done by the gas in the process taking the system from state 2 to state 3. 750 X J (c) Calculate the work done by the gas in the process taking the system from state 3 to state 4. 0 J (d) Calculate the work done by the gas in the process taking the system from state 4 to state 1. -750 X J (e) Calculate the net work done by the gas in one entire cycle. 180 X J (f) Calculate the net change in the internal energy of the gas for one entire cycle. 0 J (g) Calculate the net heat added to the gas for one entire cycle. 500 X J
One mole of an ideal gas is contained in a cylinder with a movable piston. The initial pressure, volume, and temperature are Pi, Vi, and Ti, respectively. Consider each of the following processes: · isobaric compression in which the final volume is one-half the initial volume· isothermal compression in which the final pressure is four times the initial pressure· isovolumetric process in which the final pressure is three times the initial pressure Find the work done on the gas in each process. (Use the following as necessary: Pi and Vi.) isobaric compression:     W =         isothermal compression:     W =                      isovolumetric process:     W =
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