when
.
Find when
.
Find the constant of variation of the equation. \ \
\The statement varies directly as
, means that when
increases,
increases by the same factor.
Hence and
always have the same ratio.
The constant of variation of the equation and the slope of the line have the same value.
\ (Direct variation formula)
Find .
(Substitute
and
)
(Simplify)
Therefore, the direct variation of the equation is .
Find when
.
(Direct variation of the equation)
(Substitute
)
(Multiply)
Therefore, the value of is
.
\ \
The value of at
is
.