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Piecewise Functions At least 2 equations, each of which applies to a different part of the functions domain. It is like having 3 equations for 3 different.

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Presentation on theme: "Piecewise Functions At least 2 equations, each of which applies to a different part of the functions domain. It is like having 3 equations for 3 different."— Presentation transcript:

1 Piecewise Functions At least 2 equations, each of which applies to a different part of the functions domain. It is like having 3 equations for 3 different situations. F(x) = when x has a value between -2 and 0 including -2 F(x) = when x has a value between 0 and 2 including 0 F(x) = when x has a value between 2 and 4 including 2

2 Piecewise Functions At least 2 equations, each of which applies to a different part of the functions domain. x y O 5

3 Piecewise Functions At least 2 equations, each of which applies to a different part of the functions domain. x y O 5

4 Piecewise Functions At least 2 equations, each of which applies to a different part of the functions domain. x y O 5 Find g(1) 2(1) +3 = 5 Find g(-3) -1/3(-3) – 2 = -1

5 Piecewise Functions x y O 5 Find f(1) f(1) = 2 Find f(3) f(3) = -1

6 Piecewise Functions Practice: #28) x y O 5 Find: f(-2) f(-1) f(0)

7 Piecewise Functions Practice #31): Find the domain:
x y O 5 Find the domain: Locate any intercepts: Graph Find the range: Is f continuous on its domain?


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