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Module 3 Lesson 17: Introduction to Transformations The basic function for absolute values is: () = | โˆ’ โ„Ž| + Letโ€™s look at the following equations: () = ||, = () โˆ’ 3, = () + 2 Now letโ€™s try a new transformation: () = ||, = 2(), = 1 2 ()

Module 3 Lesson 17: Introduction to Transformationsย ยท Module 3 Lesson 17: Introduction to Transformations The basic function for absolute values is: ๐‘“( )=๐‘Ž| โˆ’โ„Ž|+๐‘˜ Letโ€™s

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Page 1: Module 3 Lesson 17: Introduction to Transformationsย ยท Module 3 Lesson 17: Introduction to Transformations The basic function for absolute values is: ๐‘“( )=๐‘Ž| โˆ’โ„Ž|+๐‘˜ Letโ€™s

Module 3 Lesson 17: Introduction to Transformations

The basic function for absolute values is: ๐‘“(๐‘ฅ) = ๐‘Ž|๐‘ฅ โˆ’ โ„Ž| + ๐‘˜

Letโ€™s look at the following equations: ๐‘“(๐‘ฅ) = |๐‘ฅ|, ๐‘ฆ = ๐‘“(๐‘ฅ) โˆ’ 3, ๐‘Ž๐‘›๐‘‘ ๐‘ฆ = ๐‘“(๐‘ฅ) + 2

Now letโ€™s try a new transformation: ๐‘“(๐‘ฅ) = |๐‘ฅ|, ๐‘ฆ = 2๐‘“(๐‘ฅ), ๐‘Ž๐‘›๐‘‘ ๐‘ฆ =1

2๐‘“(๐‘ฅ)

Page 2: Module 3 Lesson 17: Introduction to Transformationsย ยท Module 3 Lesson 17: Introduction to Transformations The basic function for absolute values is: ๐‘“( )=๐‘Ž| โˆ’โ„Ž|+๐‘˜ Letโ€™s

Class practice: Graph the following expressions.

Letโ€™s write the equations of m(x) and n(x).