If y varies inversely as x, find the inverse variation equation for the situation.
-$y = 90 \text { when } x = 6$
A) $\mathrm { y } = \frac { 540 } { \mathrm { x } }$
B) $y = \frac { x } { 540 }$
C) $y = 15 x$
D) $y = \frac { 1 } { 540 x }$

Question

Quizplus · Accepted Answer

The inverse variation equation is given by $y = \frac{k}{x}$, where $k$ is the constant of variation. Given $y = 90$ when $x = 6$, we find $k$ by multiplying $y$ and $x$, giving $k = 540$. Therefore, the equation is $y = \frac{540}{x}$.

If Y Varies Inversely as X, Find the Inverse Variation y=90 when x=6y = 90 \text { when } x = 6y=90 when x=6

If Y Varies Inversely as X, Find the Inverse Variation $y = 90 \text { when } x = 6$