the slope of a line the slope of a line the slope of a

The Slope of a Line The Slope of a Line The Slope of a Line The - PowerPoint PPT Presentation

The Slope of a Line The Slope of a Line The Slope of a Line The Slope of a Line The Slope of a Line The Slope of a Line The Slope of a Line The Slope of a Line The Slope of a Line m = y x The Slope of a Line m = y x x =


  1. The Slope of a Line

  2. The Slope of a Line

  3. The Slope of a Line

  4. The Slope of a Line

  5. The Slope of a Line

  6. The Slope of a Line

  7. The Slope of a Line

  8. The Slope of a Line

  9. The Slope of a Line m = ∆ y ∆ x

  10. The Slope of a Line m = ∆ y ∆ x ∆ x = b − a

  11. The Slope of a Line m = ∆ y ∆ x ∆ x = b − a ∆ y = f ( b ) − f ( a )

  12. The Slope of a Line m = f ( b ) − f ( a ) b − a

  13. The Slope of a Line m = f ( b ) − f ( a ) b − a

  14. The Slope of a Curve

  15. The Slope of a Curve

  16. The Slope of a Curve

  17. The Slope of a Curve

  18. The Slope of a Curve

  19. The Slope of a Curve

  20. The Slope of a Curve

  21. The Slope of a Curve

  22. The Slope of a Curve

  23. The Slope of a Curve

  24. The Slope of a Curve ∆ y ∆ x =

  25. The Slope of a Curve ∆ y ∆ x = f ( x 0 + ∆ x ) − f ( x 0 ) ∆ x

  26. Taking the Limit Now, we are going to take the limit as ∆ x → 0:

  27. Taking the Limit Now, we are going to take the limit as ∆ x → 0:

  28. Taking the Limit Now, we are going to take the limit as ∆ x → 0:

  29. Taking the Limit Now, we are going to take the limit as ∆ x → 0:

  30. Taking the Limit Now, we are going to take the limit as ∆ x → 0:

  31. Taking the Limit Now, we are going to take the limit as ∆ x → 0:

  32. Taking the Limit Now, we are going to take the limit as ∆ x → 0: And we define:

  33. Taking the Limit Now, we are going to take the limit as ∆ x → 0: And we define: f ′ ( x 0 ) =

  34. Taking the Limit Now, we are going to take the limit as ∆ x → 0: And we define: f ( x 0 + ∆ x ) − f ( x 0 ) f ′ ( x 0 ) = lim ∆ x ∆ x → 0

  35. Taking the Limit Now, we are going to take the limit as ∆ x → 0: And we define: f ( x 0 + ∆ x ) − f ( x 0 ) f ′ ( x 0 ) = lim ∆ x ∆ x → 0

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