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September 4, 2009
              Warm ­ Up
                  x,    if x is positive
      x   =   {   0,
                  ­x,
                        if x = 0
                        if x is negative
  Above is the mathematical definition of 
  absolute value.  What is your understanding 
  of absolute value?  How does this match up 
  with the definition above?
x ­ y   The distance between
               x and y

x ­ 5 = 2      The distance between
               x and 5 is 2 units




x + 7 = 5      The distance between
               x and ­7 is 5 units
Solving Absolute Value

            x + 7 = 5


x + 7 = 5         x + 7 = ­5
Checking for Extraneous Solutions
              2x + 12 = 4x

   2x + 12 = 4x        2x + 12 = ­ 4x
        12 = 2x             12 = ­ 6x
         6 = x               ­2 = x
Check:               Check:
  2(6) + 12 = 4(6)      2(­2) + 12 = 4(­2)
HW: pg. 55 #10­38 (1/4), 44­64 (1/4),
    83­97 (odd)

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H Alg2 090409

  • 1. September 4, 2009 Warm ­ Up x, if x is positive x = { 0, ­x, if x = 0 if x is negative Above is the mathematical definition of  absolute value.  What is your understanding  of absolute value?  How does this match up  with the definition above?
  • 2. x ­ y The distance between x and y x ­ 5 = 2 The distance between x and 5 is 2 units x + 7 = 5 The distance between x and ­7 is 5 units
  • 3. Solving Absolute Value x + 7 = 5 x + 7 = 5 x + 7 = ­5
  • 4.
  • 5. Checking for Extraneous Solutions 2x + 12 = 4x 2x + 12 = 4x 2x + 12 = ­ 4x 12 = 2x 12 = ­ 6x 6 = x ­2 = x Check: Check: 2(6) + 12 = 4(6) 2(­2) + 12 = 4(­2)
  • 6.