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An ideal gas is taken through a quasi-static process described by P = aV2, with a = 4.80 atm/m, as shown in the figure. The gas is expanded to twice its original volume of 1.00 m3. How much work (in MJ) is done on the expanding gas in this process?

An ideal gas is taken through a quasi-static process described by P = aV2, with a = 4.80 atm/m, as shown in the figure. The gas is expanded to twice its original volume of 1.00 m3. How much work (in MJ) is done on the expanding gas in this process?

Elements Of Electromagnetics
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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Please assist with part b!

(a) An ideal gas is taken through a quasi-static process described by P = aV², with a = 4.80 atm/m°, as shown in the figure. The gas is expanded to twice its original volume of 1.00 m³. How much work (in MJ) is done on the expanding gas in this process? P P= aV² V 1.00 m3 2.00 m3 -1.1312 MJ (b) What If? How does the work done in part (a) compare to the lowest and highest possible amounts of work that can be done on this gas between the initial and final states if the pressure always remains between P; and P, and the volume always remains between V; and V2 (Enter your answers as percentages of the work done in part (a).) fi W. lowest x 100% = % W. part (a) W highest W. part (a) x 100% =
Transcribed Image Text:(a) An ideal gas is taken through a quasi-static process described by P = aV², with a = 4.80 atm/m°, as shown in the figure. The gas is expanded to twice its original volume of 1.00 m³. How much work (in MJ) is done on the expanding gas in this process? P P= aV² V 1.00 m3 2.00 m3 -1.1312 MJ (b) What If? How does the work done in part (a) compare to the lowest and highest possible amounts of work that can be done on this gas between the initial and final states if the pressure always remains between P; and P, and the volume always remains between V; and V2 (Enter your answers as percentages of the work done in part (a).) fi W. lowest x 100% = % W. part (a) W highest W. part (a) x 100% =
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