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Logarithms of readings of pressure and v...

Logarithms of readings of pressure and volume for an ideal gas were plotted on a graph as shown in Fig. By measuring the gradient, it can be shwon that the gas may be

A

monatomic and undergoing an adiabatic change

B

monatomic and undergoing an isothermal change

C

diatomic and undergoing an adiabatic change

D

triatomic and undergoing an isothermal change

Text Solution

Verified by Experts

The correct Answer is:
C

c. `log P = m log V + C_(1)`, where `C_(1)` is positive, `m` is slope
`m = (2.38 - 2.10)/(1.1 - 1.3) = 1.4`
`log P = 1.4 log V + C_(1)`
`log PV^(1.4) = C_(1)`
`PV^(1.4) = k`
Thus, it represent an ideal diatomic gas undergoing adiabatic change.
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