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The balanced equation for this reaction is [tex]3\text{CO}+\text{Fe}_{2}\text{O}_{3} \longrightarrow 2\text{Fe}+3\text{CO}_{2}[/tex].

This means that for every mole of iron(III) oxide consumed, 3 moles of carbon monoxide are consumed.

  • Iron has an atomic mass of 55.845 g/mol.
  • Oxygen has an atomic mass of 15.999 g/mol.

This means that iron(III) oxide has a formula mass of 2(55.845)+3(15.999)=g/mol, and thus 318 g is equal to [tex]\frac{318}{159.687}=1.9913956677751 \text{ mol}[/tex].

So, this means we need [tex]3(1.9913956677751)=5.9741870033253 \text{ mol}[/tex] of CO.

  • Carbon has an atomic mass of 12.011 g/mol.
  • Oxygen has an atomic mass of 15.999 g/mol.

This means CO has a formula mass of 12.011+15.999=28.01 g/mol, and thus 5.9741870033253 moles have a mass of (28.01)(5.9741870033253), which is equal to about 167 g (to 3 sf)

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