Finite Math Examples

$(\frac{1}{6}, - \frac{1}{3})$ , $(\frac{5}{6}, 3)$

Step 1

Since there is one value of $y$ for every value of $x$ in $(\frac{1}{6}, - \frac{1}{3}), (\frac{5}{6}, 3)$ , this relation is a function.

The relation is a function.

Step 2

Use the definition of the inverse of a function to find the inverse of the set. The inverse is found by swapping the values of $x$ and $y$ in each ordered pair.

$(- \frac{1}{3}, \frac{1}{6}), (3, \frac{5}{6})$

Step 3