The ideal gas equation, pV = nRT can be written in terms of density, ρ , as ρ/P=(M/RT) . The graph between ρ/p against P is given by

Question

The ideal gas equation, pV = nRT can be written in terms of density, ρ , as ρ/P=(M/RT) . The graph between ρ/p against P is given by (A)  (B)  (C)  (D)

Tardigrade Admin · Accepted Answer

pv = nRT = (WRT/m) <img class="img-fluid question-image" alt="image" src="https://cdn.tardigrade.in/img/question/chemistry/8397046952ca09699ef2ff743f44727c-.png" /> m = (WRT/pv) d = (pm/RT) d propto p (d/p) is constant .

Q. The ideal gas equation, $p V = n RT$ can be written in terms of density, $ρ$ , as $ρ / P = \frac{M}{RT}$ .
The graph between $ρ / p$ against $P$ is given by

$p v = n RT = \frac{W RT}{m}$

$m = \frac{W RT}{p v}$
$d = \frac{p m}{RT}$
$d \propto p$
$\frac{d}{p}$ is constant .

Q. The ideal gas equation, pV=nRT can be written in terms of density, ρ , as ρ/P=RTM​ . The graph between ρ/p against P is given by

pv=nRT=mWRT​ m=pvWRT​ d=RTpm​ d∝p pd​ is constant .

Q. The ideal gas equation, $p V = n RT$ can be written in terms of density, $ρ$ , as $ρ / P = \frac{M}{RT}$ .
The graph between $ρ / p$ against $P$ is given by

$p v = n RT = \frac{W RT}{m}$

$m = \frac{W RT}{p v}$
$d = \frac{p m}{RT}$
$d \propto p$
$\frac{d}{p}$ is constant .