Flag Thermal Physics> A sample of gas expands from 1.0 to 5.0 m...
question mark

A sample of gas expands from 1.0 to 5.0 m3 while its pressure decrease from 15 to 5.0 Pa. How much work is done on the gas if its pressure changes with volume according to each of the three process shown in the PV diagram in Fig. 23-32?
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

Radhika Batra , 10 Years ago
Grade 11
anser 1 Answers
Navjyot Kalra

Last Activity: 10 Years ago


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