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Tuesday, October 2, 2012




                           Page 25; All
                       Page 37; odd or even
Warm-Up

1. 10 +2/5(10 - 5x)         2. 1 + 4•2 − 5 + (2 + 2•3)2
      30-10x                = ________+ 64; = 4 + 64 = 68

3.    10 - ¾(3x + 2)        4. 3(5 + x) = 2x + 18
     40 - 9x + 6; 46 - 9x   15 + 3x = 2x + 18; x = 3

5. ( The reciprocal of 4/5) x (The opposite of 3/8)

6. 8(7 - x) = 4(3x - 16)     7. 2x - 3 + 5x - 8 = -6x + 54

8. -1 - (-10)                9. 4 − |5 – 6| + |2 – 8|

10. 2/3x - 7 = 10           11. ½(3x + 2) - 5 = 2/3x - 1
Class Notes/Practice Problems
              Equations with Decimals

Step 1: Combine any constants if easier
Step 2:
Step 3: Solve as Usual


 1. 4.6 = 4m - 3.4         2. 0.01x - .1 = -x + 10


 3. .25m + .1m = 9.8       4. .5(x -12) = 4
Class Notes/Practice Problems
                   Absolute Value Equations
             Know The Rules:|x|= 1; x = 1, -1
Rule: Because the value inside could be positive or
negative, two equations must be written and solved.
Solve:|2x + 5| = 11, Then graph the solution set
The two equations are:
1. |2x + 5| = 11            2. |2x + 5| = - 11
   2x = 6; x = 3               2x = -16; x = -8
Absolute Value Equations

  Ex. 2: 4|2 - x| = 16
The two equations are: 1). 4|2 - x| = 16 2). 4|2 - x| = - 16
1). 8 - 4x = 16; - 4x = 8; x = - 2 2). 8 - 4x = - 16; - 4x = -24; x = 6




                                    Ex. 3
Class Work:

    Page 25; All
Page 37; odd or even
October 2

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October 2

  • 1. Tuesday, October 2, 2012 Page 25; All Page 37; odd or even
  • 2. Warm-Up 1. 10 +2/5(10 - 5x) 2. 1 + 4•2 − 5 + (2 + 2•3)2 30-10x = ________+ 64; = 4 + 64 = 68 3. 10 - ¾(3x + 2) 4. 3(5 + x) = 2x + 18 40 - 9x + 6; 46 - 9x 15 + 3x = 2x + 18; x = 3 5. ( The reciprocal of 4/5) x (The opposite of 3/8) 6. 8(7 - x) = 4(3x - 16) 7. 2x - 3 + 5x - 8 = -6x + 54 8. -1 - (-10) 9. 4 − |5 – 6| + |2 – 8| 10. 2/3x - 7 = 10 11. ½(3x + 2) - 5 = 2/3x - 1
  • 3. Class Notes/Practice Problems Equations with Decimals Step 1: Combine any constants if easier Step 2: Step 3: Solve as Usual 1. 4.6 = 4m - 3.4 2. 0.01x - .1 = -x + 10 3. .25m + .1m = 9.8 4. .5(x -12) = 4
  • 4. Class Notes/Practice Problems Absolute Value Equations Know The Rules:|x|= 1; x = 1, -1 Rule: Because the value inside could be positive or negative, two equations must be written and solved. Solve:|2x + 5| = 11, Then graph the solution set The two equations are: 1. |2x + 5| = 11 2. |2x + 5| = - 11 2x = 6; x = 3 2x = -16; x = -8
  • 5. Absolute Value Equations Ex. 2: 4|2 - x| = 16 The two equations are: 1). 4|2 - x| = 16 2). 4|2 - x| = - 16 1). 8 - 4x = 16; - 4x = 8; x = - 2 2). 8 - 4x = - 16; - 4x = -24; x = 6 Ex. 3
  • 6. Class Work: Page 25; All Page 37; odd or even