This problem is providing the mass of argon as 0.20 g, its pressure as 100,000 Pa and temperature as 12 °C so the volume it occupies is required and found to be D. 119 cm³ according to:
In chemistry, we use gas laws in order to comprehend the volume-temperature-mole-pressure behavior of gases. In this case, we refer to the ideal gas law as all of the aforementioned variables are taken into account:
[tex]PV=nRT[/tex]
Thus, solving for the volume as required:
[tex]V=\frac{nRT}{P}[/tex]
However, we should set the pressure in atmospheres, temperature in kelvins and convert the mass to moles as shown below:
[tex]V=\frac{(0.20g*\frac{1mol}{40.0g})(0.08206\frac{atm*L}{mol*K})(12+273)K}{100000Pa*\frac{1atm}{101325Pa} }[/tex]
Then, we calculate the result in liters and then convert it to cubic centimeters:
[tex]V=0.119L*\frac{1000cm^3}{1L} \\\\V=119cm^3[/tex]
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