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Describing Inverses of Functions

Describing Inverses of Functions 1.3 - Solution

arrow_back Return to Describing Inverses of Functions
To algebraically determine the inverse of the given relation, we exchange and and solve for The result of isolating in the new equation will be the inverse of the given relation.
Solve for
Now we have the inverse of the given function.

Graphing the Inverse Relation

To graph the inverse linear relation, we will proceed in the same way. Let's first write it in slope-intercept form. Finally, we can graph the inverse of the function as we graphed the function.