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Consider √3 sin(0) + cos(0) = √2. What is the period of sine? Compare the equation with sin(+6) = sin(0) cos(p) + cos(0) sin(6), The coefficients of sin(0) and cos(0) cannot be cos(p) and sin(p). If you construct a right triangle using these coefficients, its hypotenuese is R If you divide the equation by R, the coefficient of sin(0) becomes the coefficient of cos(0) becomes and the constant on the other side of the equation becomes

Consider √3 sin(0) + cos(0) = √2. What is the period of sine? Compare the equation with sin(+6) = sin(0) cos(p) + cos(0) sin(6), The coefficients of sin(0) and cos(0) cannot be cos(p) and sin(p). If you construct a right triangle using these coefficients, its hypotenuese is R If you divide the equation by R, the coefficient of sin(0) becomes the coefficient of cos(0) becomes and the constant on the other side of the equation becomes

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section: Chapter Questions
Problem 41RE
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Consider √3 sin(0) + cos(0) = √2. V What is the period of sine? Compare the equation with sin(+6) = sin(0) cos(6) + cos(0) sin(p), The coefficients of sin(0) and cos(0) cannot be cos(p) and sin(p). If you construct a right triangle using these coefficients, its hypotenuese is R If you divide the equation by R, the coefficient of sin(0) becomes the coefficient of cos(0) becomes and the constant on the other side of the equation becomes
Transcribed Image Text:Consider √3 sin(0) + cos(0) = √2. V What is the period of sine? Compare the equation with sin(+6) = sin(0) cos(6) + cos(0) sin(p), The coefficients of sin(0) and cos(0) cannot be cos(p) and sin(p). If you construct a right triangle using these coefficients, its hypotenuese is R If you divide the equation by R, the coefficient of sin(0) becomes the coefficient of cos(0) becomes and the constant on the other side of the equation becomes
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