Radius of each neon atom = 69 pm = (69 pm)*(1 m)/(1.0*1012 pm)
= 6.9*10-11 m (1 m = 1.0*1012 pm)
Assume that the neon atoms are spherical. Hence, the volume of each neon atom
= 4/3*π*(radius)3
= 4/3*22/7*(6.9*10-11 m)3
= 1.3766*10-30 m3
= (1.3766*10-30 m3)*(1000 L)/(1 m3)
= 1.3766*10-27 L (1 m3 = 1000 L).
The gas contains 2.69*1022 neon atoms.
Therefore, volume occupied by 2.69*1022 neon atoms =
(2.69*1022 atoms)*(1.3766*10-27 L/atom)
= 3.7030*10-5 L.
The volume occupied by the gas is 1 L.
Therefore, the fraction of volume occupied by the gas atoms
= (volume occupied by the neon atoms)/(volume occupied by the gas)
= (3.7030*10-3 L)/(1 L)
= 3.7030*10-5
≈ 3.7*10-5 (ans, correct to 2 sig. figs).
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