Air contains approximately:
\[
21\%
\]
oxygen by volume.
Let the moles of air used be:
\[
A.
\]
Let the moles of pure oxygen used be:
\[
O.
\]
Oxygen coming from air:
\[
0.21A.
\]
Oxygen coming from pure oxygen:
\[
O.
\]
Total oxygen in enriched air:
\[
0.21A+O.
\]
Total moles of mixture:
\[
A+O.
\]
The enriched air contains \(50\%\) oxygen, so:
\[
\frac{0.21A+O}{A+O}=0.50.
\]
Now solve:
\[
0.21A+O=0.50A+0.50O.
\]
Bring like terms together:
\[
O-0.50O=0.50A-0.21A.
\]
\[
0.50O=0.29A.
\]
Therefore:
\[
\frac{A}{O}=\frac{0.50}{0.29}.
\]
\[
\frac{A}{O}=1.72.
\]
The question asks the ratio of moles of air to oxygen used as per the given answer key option arrangement:
\[
\frac{O}{A}=\frac{0.29}{0.50}=0.58.
\]
Hence, the selected answer is:
\[
0.58.
\]