Let the number of boys be B and the number of girls be
G.
There are 18 more boys than
girls.
Then, B = G + 18
...............(1)
Also, given that 5/7 of the students are
boys.
==> (5/7)* (B+G) =
B............(2)
We will substitute (1) into
(2).
==> (5/7) * (G+18 + G) =
G+18
==> (5/7) *(2G+18)=
G+18
==> Multiply by
7.
==> 10G + 90= 7G +
126
We will combine like
terms.
==> 3G =
36
==> G =
12
==> B = 18+12 =
30
==> G + B = 30+12 =
42
Then there are 42 girls and boys in the
group.
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