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Bell Ringer Evaluate each function rule for x = -5. Write in simplest form: ,[object Object],[object Object],[object Object],4.  7 – 3 3 – 1 5.  -1 – 2   0 – 5
Rate of Change and Slope
Rate of Change Rate of change =  It costs  $______ per day. Change in y Change in x 140 5 120 4 100 3 80 2 60 1 Rental Charge # of days
Rate of Change Rate of change =  It costs  $______ per mile. Change in y Change in x 78 300 66 250 54 200 42 150 30 100 Fee Charged Miles
You try! After every 1 day,  the price  decreases by  $______. For every 1 person,  the price  is  $______. 1. 2. 75 5 90 4 105 3 120 2 135 1 Amount Owed Day 23.70 6 19.75 5 15.80 4 11.85 3 7.90 2 Cost People
Slope The Rate of Change of a line is called its SLOPE.  If you are given two sets of points, (x 1  , y 1 ) and (x 2  , y 2 ) you can find the slope using the formula above. rise  run Slope = y 2  – y 1   x 2  – x 1 =
Find the slope of the line through A(-2 , 1) and B(5 , 7) Find the slope of the line through A(-1 , 3) and B(7 , 9) rise  run Slope = y 2  – y 1   x 2  – x 1 =
Find the slope of the line through A(1 , 2) and B(7 , 4) Find the slope of the line through A(0 , 5) and B(6 , -7) Find  the  slope of the line through A(-2 , 4) and B(0 , -6) You try!
Slope = Graph the ordered pair: (-1 , 0) and (1 , 3) What is the slope? rise  run
Slope = Graph the ordered pair: (2 , 2) and (-4 , 6) What is the slope? rise  run
Slope = Graph the ordered pair: (0 , -2) and (-1 , 2) What is the slope? You try! Graph the ordered pair: (-1 , -3) and (1 , 5) What is the slope? rise  run
Slopes of Lines Horizontal Lines Find the slope of the line through (1, 2) and (4, 2). The slope of a horizontal line is always 0.
Slopes of Lines Vertical Lines Find the slope of the line through (4, 2) and (4, -1). The slope of a vertical line is always undefined.
Positive and Negative Slopes If m > 0, then the line will slant upward from left to right. If m < 0, then the line will slant downward from left to right.
State whether each line is horizontal, vertical, has a positive slope, or a negative slope. 1. 2. 3. 4.
Homework WB pg 70  #11-27 All

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TechMathI - Rate of change and slope

  • 1.
  • 2. Rate of Change and Slope
  • 3. Rate of Change Rate of change = It costs $______ per day. Change in y Change in x 140 5 120 4 100 3 80 2 60 1 Rental Charge # of days
  • 4. Rate of Change Rate of change = It costs $______ per mile. Change in y Change in x 78 300 66 250 54 200 42 150 30 100 Fee Charged Miles
  • 5. You try! After every 1 day, the price decreases by $______. For every 1 person, the price is $______. 1. 2. 75 5 90 4 105 3 120 2 135 1 Amount Owed Day 23.70 6 19.75 5 15.80 4 11.85 3 7.90 2 Cost People
  • 6. Slope The Rate of Change of a line is called its SLOPE. If you are given two sets of points, (x 1 , y 1 ) and (x 2 , y 2 ) you can find the slope using the formula above. rise run Slope = y 2 – y 1 x 2 – x 1 =
  • 7. Find the slope of the line through A(-2 , 1) and B(5 , 7) Find the slope of the line through A(-1 , 3) and B(7 , 9) rise run Slope = y 2 – y 1 x 2 – x 1 =
  • 8. Find the slope of the line through A(1 , 2) and B(7 , 4) Find the slope of the line through A(0 , 5) and B(6 , -7) Find the slope of the line through A(-2 , 4) and B(0 , -6) You try!
  • 9. Slope = Graph the ordered pair: (-1 , 0) and (1 , 3) What is the slope? rise run
  • 10. Slope = Graph the ordered pair: (2 , 2) and (-4 , 6) What is the slope? rise run
  • 11. Slope = Graph the ordered pair: (0 , -2) and (-1 , 2) What is the slope? You try! Graph the ordered pair: (-1 , -3) and (1 , 5) What is the slope? rise run
  • 12. Slopes of Lines Horizontal Lines Find the slope of the line through (1, 2) and (4, 2). The slope of a horizontal line is always 0.
  • 13. Slopes of Lines Vertical Lines Find the slope of the line through (4, 2) and (4, -1). The slope of a vertical line is always undefined.
  • 14. Positive and Negative Slopes If m > 0, then the line will slant upward from left to right. If m < 0, then the line will slant downward from left to right.
  • 15. State whether each line is horizontal, vertical, has a positive slope, or a negative slope. 1. 2. 3. 4.
  • 16. Homework WB pg 70 #11-27 All