a
In series
${R}_{{eq}}={nR}=10 {n}$
${i}_{{s}}=\frac{20}{10+10 {n}}=\frac{2}{1+{n}}$
in parallel
${R}_{{eq}}=\frac{10}{{n}}$
${i}_{{p}}=\frac{20}{\frac{10}{{n}}+10}=\frac{2 {n}}{1+{n}}$
$\frac{{i}_{{p}}}{{i}_{{s}}}=20$
$\frac{\left(\frac{2 {n}}{1+{n}}\right)}{\left(\frac{2}{1+{n}}\right)}=20$
${n}=20$