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Lesson 3.3 Function Notation
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represents the variable π.
Functional Notation An equation that is a function may be expressed using functional notation. The notation π(π) (read βπ of (π)β) represents the variable π.
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Functional Notation Contβd
Example: y = 2x + 6 can be written as f(x) = 2x + 6. Given the equation y = 2x + 6 evaluate when x = 3.
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Functional Notation Conβt
For the function f(x) = 2x + 6, the notation f(3) means that the variable x is replaced with the value of 3. f(x) = 2x + 6
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Evaluating Functions π(π) 2. π(π +π) 3. π(βππ)
Given π(π) = 4x + 8, find each: π(π) 2. π(π +π) 3. π(βππ)
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Given π(π) =ππ + π, determine π when:
Given π(π₯), determine the value for π₯ In this case substitute the value for π¦ Given π(π) =ππ + π, determine π when: π(π₯) = 2 π (π₯) = β4
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Evaluating More Functions
If π(π) = 3π₯ ο 1, and π(π) = 5π₯ + 3, find each: f(2) + g(3) f(4) - g(-2) f(1) + 2g(2)
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