For an ideal gas,which of the following graph | vedclass

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(A) The ideal gas equation is given by $PV = nRT$. From this equation,we can express the relationship between variables as $n = \frac{PV}{RT}$. $(a)$

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$n 	ext{ vs } V$

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(A) The ideal gas equation is given by $PV = nRT$. From this equation,we can express the relationship between variables as $n = \frac{PV}{RT}$. $(a)$ For $n 	ext{ vs } V$,at constant $P$ and $T$,$n \propto V$,which is a straight line. $(b)$ For $T 	ext{ vs } P$,at constant $n$ and $V$,$T \propto P$,which is a straight line. $(c)$ For $n 	ext{ vs } \frac{1}{T}$,at constant $P$ and $V$,$n \propto \frac{1}{T}$,which is a straight line. $(d)$ For $n 	ext{ vs } \frac{1}{P}$,at constant $V$ and $T$,$n \propto \frac{1}{P}$,which is a straight line. However,if we consider the standard interpretation of such problems where variables are plotted against each other,all these represent linear relationships under specific constant conditions. If the question implies a general case where variables are not held constant,none would be straight lines. Given the options,all represent linear relationships $y = mx$ under specific constraints.

For an ideal gas,which of the following graphs will not be a straight line?

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