id=108858 Instructions Please post your answers directly on the screen or inbox me directly. 时☆ 0 1. Explain how to determine the reduction identities from the double-angle identity cos(2x) = cos2 x − sin2 x. 2. Explain how to determine the double-angle formula for tan(2x) using the double-angle formulas for cos(2x) and sin(2x). 3. If you are looking for a missing side of a triangle, what do you need to know when using the Law of Cosines? ◄ Previous Take the Quiz Next ▸

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.3: Trigonometric Functions Of Real Numbers
Problem 57E
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id=108858
Instructions
Please post your answers directly on the screen or inbox me directly.
时☆
0
1. Explain how to determine the reduction identities from the double-angle identity cos(2x) =
cos2 x − sin2 x.
2. Explain how to determine the double-angle formula for tan(2x) using the double-angle
formulas for cos(2x) and sin(2x).
3. If you are looking for a missing side of a triangle, what do you need to know when using the
Law of Cosines?
◄ Previous
Take the Quiz
Next ▸
Transcribed Image Text:id=108858 Instructions Please post your answers directly on the screen or inbox me directly. 时☆ 0 1. Explain how to determine the reduction identities from the double-angle identity cos(2x) = cos2 x − sin2 x. 2. Explain how to determine the double-angle formula for tan(2x) using the double-angle formulas for cos(2x) and sin(2x). 3. If you are looking for a missing side of a triangle, what do you need to know when using the Law of Cosines? ◄ Previous Take the Quiz Next ▸
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