\begin{tabular}{|l} There are 854 learners in the school. \ \hline How many boys are in the school, if $$ \frac{3}{7} $$ of the learners are girls? \ \hline 366 \ \hline 244 \ \hline 122 \ \hline 488 \ \hline\end{tabular}

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UpStudy AI · Accepted Answer

1. Let the total number of learners be $$ T = 854 $$.

2. Given that $$\frac{3}{7}$$ of the learners are girls, the number of girls is
   $$
   G = \frac{3}{7} \times 854.
   $$
   Note that $$854$$ can be written as $$7 \times 122$$, so:
   $$
   G = \frac{3}{7} \times (7 \times 122) = 3 \times 122 = 366.
   $$

3. The number of boys is the total learners minus the number of girls:
   $$
   B = T - G = 854 - 366 = 488.
   $$

Thus, there are $$488$$ boys in the school.
There are 488 boys in the school.

\begin{tabular}{|l} There are 854 learners in the school. \\ \hline How many boys are in the school, if \( \frac{3}{7} \) of the learners are girls? \\ \hline 366 \\ \hline 244 \\ \hline 122 \\ \hline 488 \\ \hline\end{tabular}

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