Содержание
- 2. Trigonometry 1 Arc length Sector area Right triangle ratios What does π mean?
- 3. Introduction Some application of trigonometry. Construction tools, and windshield Wiper. Is it useful to relate logarithm
- 4. Basic definitions Foundation Year Program
- 5. Converting angles Example 1 Foundation Year Program
- 6. Example 2 Foundation Year Program Solution
- 7. Foundation Year Program Caution ! The angle θ is measured in radians. 3.1.1 Arc length Example
- 8. Foundation Year Program 3.1.1 Arc length
- 9. Foundation Year Program 3.1.1 Arc length Example 5. A measuring wheel with a radius of 25cm
- 10. Foundation Year Program 3.1.1 Arc length
- 11. 3.1.1 Area of a sector Caution ! The angle θ is measured in radians. Foundation Year
- 12. Foundation Year Program Example 6 A plot of land is in the shape of a sector
- 13. Your turn Foundation Year Program A sector with an area of A, in a circle with
- 14. Your turn Foundation Year Program
- 15. Solution Foundation Year Program
- 16. 3.1.2 Basic trigonometric functions Foundation Year Program
- 17. Foundation Year Program
- 18. Solution Foundation Year Program
- 19. Solution Foundation Year Program
- 20. Foundation Year Program Consider a point P on the circle of radius r.
- 21. Foundation Year Program Solution
- 22. Some values of trig rations you should know
- 23. Proof for angles 30o, and 60o Foundation Year Program Using the equilateral triangle ∆ABC and the
- 24. Proof for angle 45o Foundation Year Program
- 25. Example 10. Foundation Year Program
- 26. Applications, Example 7: A giant redwood tree casts a shadow 532 ft long. Find the height
- 27. Your turn! From a point of the ground 500 ft rom the base of building., an
- 28. Your turn!
- 29. Area of a triangle
- 30. Example 10
- 31. Your turn
- 32. Why? Question: Why do we need to study trigonometry? Answer: To understand rotational motion, projectile motion,
- 33. Learning outcomes 3.1.1 Compute the arc length and the area of a sector 3.1.2 Compute the
- 34. Formulae
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