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if y varies directly as x and y=14 as x=7, find y for the x-value of 10
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\(\bf \begin{array}{cccllll} \textit{something }&\textit{varies directly to }&\textit{something else}\\ \quad \\ \textit{something }&={\color{red}{ \textit{some value }}}&\textit{something else}\\ \quad \\ y&={\color{red}{ n}}&x&\implies y={\color{red}{ n}}x \end{array}\\ \quad \\ y=14\qquad x=7\implies 14={\color{red}{ n}}(7)\qquad \textit{solve for "n"}\) once you have "n" value, or the "constant of variation" plug it in the original equation then set x = 10 to find what "y" would be
what is an appropriate direct variation equation if y=8 when x=2
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