At a given temperature, the pressure of an ideal gas of density `rho` is proportional to

At same temperature and pressure of an ideal gas

At same temperature and pressure of an ideal gas

The pressure of an ideal gas is directly proportional to

The pressure of an ideal gas is directly proportional to

At a given temperature, the density of an ideal gas is proportional to

Show that, at constant temperature and pressure , the density of an ideal gas is proportional to its molar volume.

Using the equation of state PV=nrt show that at a given temperature , the density of the gas is proportional to the gas pressure P.

Using the equation of state pV=nRT show that at a given temperature , the density of the gas is proportional to the gas pressure p.