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Agenda  September 8, 2008 Agenda Monday, Sept. 14, 2009 1.  Complete a self assessment of your glyph with the rubric in pencil.  Turn in glyph.  2.  Complete the following problems in your Do Now section - be sure to date the page.  No calculators. Simplify the expression. 1.  12 + (-23)  2.  -6.4 + (-8.6) 3.  -4/5  + 2/3 3.  Absolute value & Opposites 4.  Adding positive and negative numbers.  5.  Quiz  Friday on Ch. 1-1 through 1-6 6.  Homework  4  p. 21 # 34 - 41, 57 - 59   p. 28 # 6, 7, 9, 11, 18 - 30  Pull Pull 1 .  - 11 2.  -15.0 3.  -2/15
Give the opposite of the following numbers: -6 12.8 - 20 Opposite:  Two numbers that are the same distance from zero on a number line but are in opposite directions are  opposites.
Absolute Value: The  absolute value  of a number is its distance from zero. 3 and -3 are both 3 units from zero and have an absolute value of 3 We write absolute value:  3 Find the absolute value of the following numbers:  -8 12 -2.5 the number with no sign.
 
Do the "Check Understanding" p. 25 Example 2 p. p. 26 Examples 3 & 4 Adding Numbers with the Same Sign Same Signs Add & Keep Examples: Adding Numbers with Different Signs Different Signs Subtract Keep sign of "bigger number" (the absolute value of the numbers) then you'll be exact! Examples:
 
 
 
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1.3 & 1. 4 Ex 1 4

  • 1. Agenda September 8, 2008 Agenda Monday, Sept. 14, 2009 1. Complete a self assessment of your glyph with the rubric in pencil. Turn in glyph. 2. Complete the following problems in your Do Now section - be sure to date the page. No calculators. Simplify the expression. 1. 12 + (-23) 2. -6.4 + (-8.6) 3. -4/5 + 2/3 3. Absolute value & Opposites 4. Adding positive and negative numbers. 5. Quiz Friday on Ch. 1-1 through 1-6 6. Homework 4 p. 21 # 34 - 41, 57 - 59 p. 28 # 6, 7, 9, 11, 18 - 30 Pull Pull 1 . - 11 2. -15.0 3. -2/15
  • 2. Give the opposite of the following numbers: -6 12.8 - 20 Opposite: Two numbers that are the same distance from zero on a number line but are in opposite directions are opposites.
  • 3. Absolute Value: The absolute value of a number is its distance from zero. 3 and -3 are both 3 units from zero and have an absolute value of 3 We write absolute value: 3 Find the absolute value of the following numbers: -8 12 -2.5 the number with no sign.
  • 4.  
  • 5. Do the "Check Understanding" p. 25 Example 2 p. p. 26 Examples 3 & 4 Adding Numbers with the Same Sign Same Signs Add & Keep Examples: Adding Numbers with Different Signs Different Signs Subtract Keep sign of "bigger number" (the absolute value of the numbers) then you'll be exact! Examples:
  • 6.  
  • 7.  
  • 8.