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9.3 Trigonometric Identities

9.3 Trigonometric Identities. Two functions f and g are said to be identically equal if. for every value of x for which both functions are defined. Such an equation is referred to as an identity . An equation that is not an identity is called a conditional equation.

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9.3 Trigonometric Identities

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  1. 9.3Trigonometric Identities

  2. Two functions f and g are said to be identically equal if for every value of x for which both functions are defined. Such an equation is referred to as an identity. An equation that is not an identity is called a conditional equation.

  3. Reciprocal Identities Quotient Identities

  4. Periodic Properties

  5. Theorem Even-Odd Properties

  6. Pythagorean Identities

  7. The directions Establish the identity mean to show, through the use of basic identities and algebraic manipulation, that one side of an equation is the same as the other side of the equation.

  8. Establish the identity

  9. Establish the identity

  10. Establish the identity

  11. Guidelines for Establishing Identities 1. It is almost always preferable to start with the side containing the more complicated expression. 2. Rewrite sums or differences of quotients as a single quotient. 3. Sometimes rewriting one side in terms of sines and cosines only will help. 4. Always keep your goal in mind.

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