The process of finding the inverse of a relation entails exchanging the x and y coordinates in every ordered pair in the relation. If the given relation is a function and it so happens that its inverse is also a function, it's then said that the original function is invertible. Essentially, the inverse serves to "reverse" the action of the original function.
| Topic | Problem | Solution |
|---|---|---|
| None | Let the relation \( R \) be defined on the set of… | Write the equation for the relation in the form \( y = f(x) \), which gives \( y = \frac{x - 3}{2} … |