Identify the correct variation of pressure (p | vedclass

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(C) The ideal gas equation is $pV = nRT$. At constant temperature,$p = \frac{nRT}{V}$,which represents a rectangular hyperbola $(p \propto \frac{1}{V}

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(C) The ideal gas equation is $pV = nRT$. At constant temperature,$p = \frac{nRT}{V}$,which represents a rectangular hyperbola $(p \propto \frac{1}{V})$.For a real gas,the behavior deviates from the ideal gas law due to intermolecular forces and finite molecular volume.At high pressures,the volume of a real gas is greater than that of an ideal gas because of the excluded volume effect ($V_{real} > V_{ideal}$ for a given $p$).Therefore,for a fixed pressure,the curve for the real gas $(A)$ lies above the curve for the ideal gas $(B)$ in the $p$ vs $V$ plot.This corresponds to the plot shown in option $C$.

Identify the correct variation of pressure $(p)$ and volume $(V)$ of a real gas $(A)$ and an ideal gas $(B)$ at constant temperature. ($y = p$; $x = V$)

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