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Chapter 2.1 Functions.

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Presentation on theme: "Chapter 2.1 Functions."— Presentation transcript:

1 Chapter 2.1 Functions

2 A function is a relation that has one output for each input
A function is a relation that has one output for each input. The input value is called the domain and the output value is called the range. Several ways to show a function. Mapping: Ordered Pairs: Domain: Range: (Jack, $75) (Emiry, $150) (Raylon, $75) Jack Emiry Raylon $75 $100 $150 Graph:

3 What is NOT a function. Mapping: Ordered Pairs: Domain: Range:
(Jack, $75) (Emiry, $150) (Raylon, $75) (Emiry, $100) Jack Emiry Raylon $75 $100 $150 Graph: Use the Vertical Line test on a graph to determine whether the graph is a function. If the vertical line touches the graph in more than one point, then it is NOT a function.

4 Functions (2,4) (5,6) (9,8) (3,8) (2,4) (5,6) (9,8) (5,8)
You only need to look at the x-coordinates when determining functions. If the x-coordinates has the same value more than once then it is NOT a function. (2,4) (5,6) (9,8) (3,8) Function Not a Function (2,4) (5,6) (9,8) (5,8)

5 Function or Not a Function?

6 Interval Notation

7 Finding the Domain from a Graph. Write in interval notation.

8 Finding the Domain from a Graph. Write in interval notation.

9 Finding the Domain from a Graph. Write in interval notation.

10 Finding the Domain from a Graph. Write in interval notation.

11 Finding the Domain from a Graph. Write in interval notation.

12 Finding the domain of a function.
“What do we NOT want to happen.” F(x) = x² + 5x g(x) = 3x X² - 4

13 Finding the domain of a function.
“What do we NOT want to happen.” h(x) = √4 – 3x 3 f(x) = √4 – 3x


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