\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}

Question

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.

There are 854 learners in the school.

How many boys are in the school, if of the learners are girls?

366

244

122

488

Upstudy AI Solution

Answer

Solution

Bonus Knowledge

Related Questions

Latest Arithmetic Questions

There are 854 learners in the school. How many boys are in the school, if of the learners are girls? 366 244 122 488