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Solving Absolute Value Equations

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Presentation on theme: "Solving Absolute Value Equations"— Presentation transcript:

1 Solving Absolute Value Equations
Section 1.5 Solving Absolute Value Equations

2 Def: The distance from the origin to a point x units from the origin is the absolute value of x.
Either direction the distance is x You can’t have negative distance Notation: x

3 1) What two numbers have an absolute value of 6?
x 2) What two numbers have an absolute value of 14?

4 To solve for the absolute value of a number
x= ? x could be either in the positive or the negative direction , therefore the answer could be either ± Read this as: “+ or -” + or - x= ± (x) 2 answers

5 3.) Solve: x= 5 ± (x) = 5

6 Think of everything inside the absolue value symbols
4.) Solve:  k  = 9 Think of everything inside the absolue value symbols as representing one quantity

7 5.) Solve: -2 x + 3 = 6  x + 3 = - 3 Does this make sense?  (any quantity)  = can’t be negative No solution: { Ø }

8 6.) Solve  x + 6  = 2x

9 Homework Page 41 Problems: all, 25,28,29,31,32,33,36,38,40, and 41


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