Find tbe density of air at 0°C and 1.013 x 105 Pa. One mole of air may be assumed to be 79 percent nitrogen (Mnitrogen= 28.0 g) and 21 percent oxygen (Moxygen = 32.0 g).
T=273 KP=1.013×105 PaDensity=P×MR×TR=8.314×103 L Pa/K molDensitynitrogen=1.013×105×28.08.314×103×273=1.249 g/lDensityoxygen=1.013×105×32.08.314×103×273=1.428 g/lDensityair=0.79×1.249+0.21×1.428=0.9867+0.2998=1.2865 g/lT = 273 \;K \\ P = 1.013 \times 10^5 \;Pa \\ Density = \frac{P \times M}{R\times T} \\ R = 8.314 \times 10^3 \; L\;Pa/K\;mol \\ Density_{nitrogen} = \frac{1.013 \times 10^5 \times 28.0}{8.314 \times 10^3 \times 273} = 1.249 \;g/l \\ Density_{oxygen} = \frac{1.013 \times 10^5 \times 32.0}{8.314 \times 10^3 \times 273} = 1.428 \;g/l \\ Density_{air} = 0.79 \times 1.249 + 0.21 \times 1.428 = 0.9867 + 0.2998 = 1.2865 \;g/lT=273KP=1.013×105PaDensity=R×TP×MR=8.314×103LPa/KmolDensitynitrogen=8.314×103×2731.013×105×28.0=1.249g/lDensityoxygen=8.314×103×2731.013×105×32.0=1.428g/lDensityair=0.79×1.249+0.21×1.428=0.9867+0.2998=1.2865g/l
Answer: 1.2865 g/l
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