use function notation to describe the ordered pair (-9,1)

To describe the ordered pair \((-9, 1)\) using function notation, you can represent it as:

\[ f(-9) = 1 \]

This means that when the input to the function \( f \) is \(-9\), the output is \(1\).

Would you like more details on how to interpret or use function notation?

Here are five related questions for further exploration:
1. How would you write the function notation for the ordered pair \((3, -7)\)?
2. What does it mean if \(f(x) = 0\) for a certain \(x\)?
3. Can you express the ordered pair \((4, -2)\) in a different function notation?
4. How can you use function notation to describe multiple ordered pairs?
5. What is the inverse of the function if \(f(-9) = 1\)?

**Tip:** In function notation, the expression \(f(x)\) indicates that \(f\) is the function and \(x\) is the input value. The output is the result of applying the function to \(x\).

Learn how to use function notation to describe the ordered pair (-9, 1) with a detailed explanation. Understand the basics of function notation, where f(-9) = 1 means that when the input to the function f is -9, the output is 1. Suitable for students in Grades 7-9.

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