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Write an appropriate direct variation equation if y = 45 when x = 5.
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@KeithAfasCalcLover
Direct variation refers to the fact that \((y\phantom{.}\alpha\phantom{.}x)\). That is to say: \[y=mx\] Where m is any number. So let us set up the equation: \[\eqalign{ &y=45\\ &x=5\\ &\\ &y=mx \\ &45=5m \\ }\] Try solving for \(m\)
y = 9x
Exactly. And just to check, plug in your x and y values: \[\eqalign{ &y=9x \\ &45=9(5) \\ &45=45 }\] Since the left side equals the right side, the equation is true!
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