-These equations are "inverses" of each other. (This topic will be explored in Chapter 9.) We can analyze the equations by graphing them on a separate piece of graph paper.
Graph the first equation as $Y = \frac{5(X - 32)}{9}$ and the second as $Y = \frac{9X}{5} + 32$.
(You may wish to use a graphing calculator to help you graph the lines.) Label your Xand Y-intercepts on the graph

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The Answer of 
-These equations are "inverses" of each other. (This topic will be explored in Chapter 9.) We can analyze the equations by graphing them on a separate piece of graph paper.
Graph the first equation as $Y = \frac{5(X - 32)}{9}$ and the second as $Y = \frac{9X}{5} + 32$.
(You may wish to use a graphing calculator to help you graph the lines.) Label your Xand Y-intercepts on the graph

-These Equations Are "Inverses" of Each Other Y=5(X−32)9Y = \frac{5(X - 32)}{9}Y=95(X−32)​

-These Equations Are "Inverses" of Each Other $Y = \frac{5(X - 32)}{9}$