Solve the Problem A) $\frac { 8 } { 50 }$

Solve the problem.
-The following list of digits was taken from a table of random numbers. We will let each set of 5 represent a family of five children. If a digit is 0 - 4 it will be a girl and the digit 5 - 9 will be a boy.
Use this simulation to estimate the probability that a family of five children will have less than 2 boys. $\begin{array}{lllll}18728 & 94741 & 32063 & 04963 & 54859 \\15592 & 71357 & 28152 & 11732 & 17173 \\89555 & 75520 & 08882 & 95295 & 72895 \\38894 & 58070 & 77371 & 10194 & 94917 \\64336 & 95103 & 90740 & 03577 & 62599\end{array}$


$\begin{array}{lllll}52052 & 24004 & 03845 & 11507 & 45233 \\27510 & 33761 & 86563 & 61729 & 39087 \\48061 & 59412 & 79969 & 11339 & 27067 \\27324 & 72723 & 22406 & 86253 & 26409 \\29970 & 95877 & 70975 & 99129 & 16866\end{array}$

A) $\frac { 8 } { 50 }$
B) None of these
C) $\frac { 12 } { 50 }$
D) $\frac { 3 } { 10 }$