Suppose that $$ y $$ varies inversely, with $$ x $$, and $$ y=10 $$ when $$ x=2 $$. (a) Write an inverse variation equation that relates $$ x $$ and $$ y $$. (b) Find $$ y $$ when $$ x=25 $$. $$ y=\square $$

Question

Reed Potter · Accepted Answer

(a) The inverse variation equation is $$ y = \frac{20}{x} $$. (b) When $$ x = 25 $$, $$ y = 0.8 $$.

Suppose that \( y \) varies inversely, with \( x \), and \( y=10 \) when \( x=2 \). (a) Write an inverse variation equation that relates \( x \) and \( y \). (b) Find \( y \) when \( x=25 \). \( y=\square \)

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Suppose that \( y \) varies inversely, with \( x \), and \( y=10 \) when \( x=2 \). (a) Write an inverse variation equation that relates \( x \) and \( y \). (b) Find \( y \) when \( x=25 \). \( y=\square \)

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