Lesson 2­5.notebook                                                           October 11, 2012


           Assignment:

           1­­>L2.5, pg. 105­106, #2­36 [evens...skip #10]  ­ Due Monday (10/15) 
           2­­>Checkpoint 2.1­2.4 ­ Due Monday (10/15)

           3­­>Chapter 2 Test ­ Thursday (10/25)




                                                                                                 1
Lesson 2­5.notebook                                               October 11, 2012


           Lesson 2.5 WarmUp:
           Solve each equation.  Show all work for full credit.
           1) 1.3c  =  3.3c  +  2.8


           2) 2(4r  +  6)  =  2/3(12r  +  18)


           3) 12  ­  4/5(x  +  15)  =  4


           4) 7  ­  3r  =  r  ­  4(2  +  r)


           5) 2/5m  =  1/3(2m  ­  12)




                                                                                     2
Lesson 2­5.notebook                                                                   October 11, 2012


            Lesson 2.5:

            *To evaluate absolute value expressions...plug in the value(s) for the 
            variable(s) and simplify.

            *To solve absolute value equations...we must consider both possible 
            "cases"...

                 ­­>|x|  =  5 the solution is:  5 and ­5

                 *So...   For any real numbers a and b, if |a| = b, then a = b or a = ­b

             And.... |a  +  b|  =  c, then a + b = c or a + b = ­c
             And...the solutions can be graphed on a number line.




                                                                                                         3
Lesson 2­5.notebook                                          October 11, 2012

            Lesson 2.5 examples:
            Evaluate each expression:
            A) |3  ­  h|  +  13, if h = ­5




            B) |f  +  g|  ­  h, if f = 3, g = ­4 and h = 5




            C) ­a  +  |2x  ­  a|, if a = ­2 and x = 2.1




                                                                                4
Lesson 2­5.notebook                                         October 11, 2012


            Solve each equation.  Graph the solution set.
            D) |y  +  2|  =  4




            E) |3n  ­  4|  =  ­1




                                                                               5
Lesson 2­5.notebook                October 11, 2012


            F) 2|y|  ­  3  =  8




            G) 4  ­  3|x|  =  10




                                                      6
Lesson 2­5.notebook                                                                                                         October 11, 2012


            Write an equation involving absolute value for each graph.
            H)
                       ­10    ­9    ­8    ­7    ­6   ­5 ­4    ­3    ­2    ­1   0   1   2   3   4   5   6   7   8   9   10




            I)
                      ­10    ­9    ­8    ­7    ­6    ­5 ­4   ­3    ­2    ­1    0   1   2   3   4   5   6   7   8   9   10




                                                                                                                                               7

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8th alg -l2.5--oct11

  • 1. Lesson 2­5.notebook October 11, 2012 Assignment: 1­­>L2.5, pg. 105­106, #2­36 [evens...skip #10]  ­ Due Monday (10/15)  2­­>Checkpoint 2.1­2.4 ­ Due Monday (10/15) 3­­>Chapter 2 Test ­ Thursday (10/25) 1
  • 2. Lesson 2­5.notebook October 11, 2012 Lesson 2.5 WarmUp: Solve each equation.  Show all work for full credit. 1) 1.3c  =  3.3c  +  2.8 2) 2(4r  +  6)  =  2/3(12r  +  18) 3) 12  ­  4/5(x  +  15)  =  4 4) 7  ­  3r  =  r  ­  4(2  +  r) 5) 2/5m  =  1/3(2m  ­  12) 2
  • 3. Lesson 2­5.notebook October 11, 2012 Lesson 2.5: *To evaluate absolute value expressions...plug in the value(s) for the  variable(s) and simplify. *To solve absolute value equations...we must consider both possible  "cases"... ­­>|x|  =  5 the solution is:  5 and ­5 *So... For any real numbers a and b, if |a| = b, then a = b or a = ­b And.... |a  +  b|  =  c, then a + b = c or a + b = ­c And...the solutions can be graphed on a number line. 3
  • 4. Lesson 2­5.notebook October 11, 2012 Lesson 2.5 examples: Evaluate each expression: A) |3  ­  h|  +  13, if h = ­5 B) |f  +  g|  ­  h, if f = 3, g = ­4 and h = 5 C) ­a  +  |2x  ­  a|, if a = ­2 and x = 2.1 4
  • 5. Lesson 2­5.notebook October 11, 2012 Solve each equation.  Graph the solution set. D) |y  +  2|  =  4 E) |3n  ­  4|  =  ­1 5
  • 6. Lesson 2­5.notebook October 11, 2012 F) 2|y|  ­  3  =  8 G) 4  ­  3|x|  =  10 6
  • 7. Lesson 2­5.notebook October 11, 2012 Write an equation involving absolute value for each graph. H) ­10 ­9 ­8 ­7 ­6 ­5 ­4 ­3 ­2 ­1 0 1 2 3 4 5 6 7 8 9 10 I) ­10 ­9 ­8 ­7 ­6 ­5 ­4 ­3 ­2 ­1 0 1 2 3 4 5 6 7 8 9 10 7