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Published byStephen Harrell Modified over 6 years ago
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OBJECTIVE I will solve absolute-value equations using inverse operations.
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Rule | ax + b | = c MEANS ax + b = c OR ax + b = -c
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Solving an Absolute-Value Equation
Solve | x + 5 | = 3 x is positive x is negative | x + 5 | = 3 | x + 5 | = 3 x + 5 = 3 x + 5 = -3 x = x = -8 x = -2 and -8 Check
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Solving an Absolute-Value Equation
Solve | x - 2 | + 4 = 7 First, isolate the absolute-value on one side. x is positive x is negative | x - 2 | + 4 = 7 | x - 2 | + 4 = 7 | x - 2 | = 3 | x - 2 | = 3 x - 2 = 3 x - 2 = -3 x = x = -1 x = 5 and -1 Check
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Guided Practice - | x - 9 | = -5 | x + 24 | - 12 = 43
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Independent Practice | x + 10 | = 17 | x - 4 | = 12 - | x - 17 | = -42
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