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Learn how to verify trigonometric identities by following guidelines, working with one side at a time, utilizing fundamental identities, and exploring different techniques. Practice with homework exercises provided.
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Identity • An equation that is true for all real values in the domain of the variable
Guidelines for Verifying Trigonometric Identities • Work with one side of the equation at a time. It is often better to work with the more complicated side first. • Look for opportunities to factor an expression, add fractions, square a binomial, or create a monomial denominator • Look for opportunities to use the fundamental identities. Note which functions are in the final expression you want. Sines and cosines pair up well, as do secants and tangents, and cosecants and cotangents • If the preceding guidelines do not help, try converting all terms to sines and cosines • ALWAYS TRY SOMETHING! • THERE CAN BE MORE THAN ONE WAY! (TRY TO BE EFFICIENT!)
Homework • Page 365-367 2-10 even, 31-49 odd, 63