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# Analytic Trigonometry

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Into to analytic chapter on trigonometry. Some basic identities and two examples of simplifying expressions using identities

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### Analytic Trigonometry

1. 1. Analytical Trigonometry Fundamental Identities
2. 2. Intro vs Computational Theory/Proof
3. 3. Vocabulary <ul><li>Identity: </li></ul>
4. 4. Vocabulary <ul><li>Identity: True for all values of the variable </li></ul>
5. 5. Vocabulary <ul><li>Identity: True for all values of the variable </li></ul><ul><li>Equation: </li></ul>
6. 6. Vocabulary <ul><li>Identity: True for all values of the variable </li></ul><ul><li>Equation: True for specific value(s) of the variable </li></ul>
7. 7. Identities Basic Trig Identities <ul><li>Reciprocal Identities </li></ul>
8. 8. Identities Basic Trig Identities <ul><li>Reciprocal Identities </li></ul>
9. 9. Identities Basic Trig Identities <ul><li>Reciprocal Identities </li></ul><ul><li>Quotient Identities </li></ul>
10. 10. Identities Basic Trig Identities <ul><li>Reciprocal Identities </li></ul><ul><li>Quotient Identities </li></ul>
11. 11. Identities Pythagorean Identities
12. 12. Identities Pythagorean Identities
13. 13. Simplify the expression:
14. 14. Simplify the expression:
15. 15. Simplify the expression:
16. 16. Simplify the expression: ANSWER:
17. 17. Simplify the expression:
18. 18. Simplify the expression:
19. 19. Simplify the expression:
20. 20. Simplify the expression:
21. 21. Simplify the expression:
22. 22. Simplify the expression: ANSWER:
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