Flag Thermal Physics> In which of the paths between initial sta...
question mark

In which of the paths between initial state I and final state f in Fig. 23-25 is the work done on the gas the greatest?
src=data:image/png;base64,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

Simran Bhatia , 9 Years ago
Grade 11
anser 1 Answers
Aditi Chauhan

Last Activity: 9 Years ago

The correct option is (D).
Work is a path function. So work done on the gas depends upon the path. The area under pv diagram gives the work done on the gas between initial state i and final state f. As the area under the path D is greater than the other path, therefore the paths between initial state i and final state f where the work done on the gas is greatest would be D. From the above observation we conclude that, option D is correct.

Provide a better Answer & Earn Cool Goodies

star
LIVE ONLINE CLASSES

Prepraring for the competition made easy just by live online class.

tv

Full Live Access

material

Study Material

removal

Live Doubts Solving

assignment

Daily Class Assignments


Ask a Doubt

Get your questions answered by the expert for free