Is $\frac{y}{6} = x$ $y/6 = x$ a direct or inverse variation?

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Is $\frac{y}{6} = x$ $y/6 = x$ a direct or inverse variation?

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Answer 1 · 2015-06-02T20:41:35

$\frac{y}{6} = x$ $y/6 = x$
can be written as $y = 6 x$ $y = 6x$

For any given value of $y$ $y$ if you increase y by a factor of $k$ $k$ then $x$ $x$ must be increased by a factor of $k$ $k$

That is, for example, given that $y = 6 \to x = 1$ $y = 6 rarr x = 1$
then $y = 6 \cdot 3 (= 18) \to x = 1 \cdot 3 (= 3)$ $y = 6 *3 (= 18) rarr x = 1 *3 (=3)$

$\frac{y}{6} = x$ $y/6 = x$ is a direct variation

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Is $\frac{y}{6} = x$ $y/6 = x$ a direct or inverse variation?

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Is y6=xy/6 = x a direct or inverse variation?

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Is $\frac{y}{6} = x$ $y/6 = x$ a direct or inverse variation?