Lesson 11: The Inverse of One-to-one Functions

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Inverse of One to One Function

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3. Solve the LAS

LAS Activity

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Inverse Function

Inverse Function

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Complete the statement: The inverse of a one-to-one function can be
interpreted as the same function___________________________, that is, it is a function from a y-value back to its corresponding x-value.

2 / 13

What is the result if a function that is not one-to-one is inverted?

3 / 13

A function with an inverse is described to be _________________.

4 / 13

Complete the statement: (-1,2) (1,2) (2,2) is:

5 / 13

Complete the statement: A function is one to one if:

6 / 13

All of the following are one to one functions, EXCEPT:

7 / 13

One to one functions crosses a horizontal line ______ times.

8 / 13

Which of the following ordered pair represents one to one functions.

9 / 13

The range of the function is the set of all values that will take.

10 / 13

The domain of a function is the set of all values that the
variable can take.

11 / 13

This example is one-to-one? The relation pairing an SSS member to his or her SSS number.

12 / 13

Given the graph of one-to-one function, the graph of its inverse can be obtained by reflecting the graph about the line.

13 / 13

A function has an inverse if it is one-to-many.

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