Flag Thermal Physics> In Fig. 23-35, assume the following value...
question mark

In Fig. 23-35, assume the following values:
pj = 2.20 × 105 Pa
Vj = 0.012 m3 ,
pf = 1.60 × 105 Pa,
Vf = 0.0270 m3.
For each of the three pats shown, find the value of Q, W, and Q + W . (Hint: Find P, V, T atpoints A, B, C. Assume an ideal manatomic gas.)
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

Shane Macguire , 10 Years ago
Grade upto college level
anser 1 Answers
Navjyot Kalra
This problem cannot be solved without making some assumptions about the type of process occurring on the two curved portions.
Last Activity: 10 Years ago
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