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Definition 13.2.1 (p. 866)

Definition 13.2.1 (p. 866). Theorem 13.2.2 (p. 866). Definition 13.2.3 (p. 866). 13.2.4 (p. 868) Geometric Interpretation of the Derivative. Theorem 13.2.5 (p. 868). Theorem 13.2.6 (p. 869). Definition 13.2.7 (p. 869). Equation (2) (p. 877). Equation (3) (p. 877).

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Definition 13.2.1 (p. 866)

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  1. Definition 13.2.1 (p. 866)

  2. Theorem 13.2.2 (p. 866)

  3. Definition 13.2.3 (p. 866)

  4. 13.2.4 (p. 868)Geometric Interpretation of the Derivative Theorem 13.2.5 (p. 868)

  5. Theorem 13.2.6 (p. 869)

  6. Definition 13.2.7 (p. 869)

  7. Equation (2) (p. 877) Equation (3) (p. 877) Theorem 13.3.1 (p. 878)

  8. Using Arc Length as a Parameter (p. 878)

  9. Theorem 13.3.3 (p. 881) Equation (11) Equation (12)

  10. Equation (1) (p. 886) Equation (2) (p. 887)

  11. Equation (6) (p. 889) Equation (7)

  12. Equation (9) (p. 889) Equation (11) (p. 890) Equation (12) (p. 890)

  13. Definition 13.5.1 (p. 892)

  14. Theorem 13.5.2 (p. 893)

  15. Equations (9) through (11) (p. 896)

  16. Equations (12) through (14) (pp. 896-897)

  17. Definition 13.6.1 (p. 901)

  18. Table 13.6.1 (p. 902)

  19. Equation (8) (p. 903) Equation (9)

  20. Theorem 13.6.2 (p. 904) Equations (12) and (13) (p. 905) Equation (14) (p. 905)

  21. Theorem 13.6.3 (p. 905)

  22. Equation (26) (p. 908) Equation (27) (p. 909)

  23. 13.7.1 (p. 914)Kepler's Laws

  24. 13.7.2 (p. 915)Newton's Law of Universal Gravitation

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