Verifying Inverse Functions

Front

What operation allows us to verify if functions are inverses?

Back

Composing

Front

To prove two functions are inverses of each other, both f(g(x)) and g(f(x)) should equal...

Back

x

Front

Which of the following relations is a one-to-one function? Options: (a), (b), (c), None of these

Back

(b)

Front

Which of the following relations is a one-to-one function? (a), (b), (c), None of these

Back

(b)

Front

The relation in the graph is..

Back

a function, but not a one-to-one function.