The number of ways to arrange 3 boys in order from 3 options is
"P_3=3!=6"
The number of ways to arrange 2 girls in order from 2 options is
"P_2=2!=2"
There are two methods to arrange the boy and female sets.
The total number of possible combinations is
"2^{\\ast }P_3\\:^{\\ast }P_2=2^{\\ast }6^{\\ast }2=24\\:"
"n=24"
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