Verify the identity. sec(t) – cos(t) = sin²(t) sec(t) Use a Reciprocal Identity to rewrite the expression in terms of cosine only, and then simplify. 1 cos(t) sec(t) – cos(t) sec(t) - cos(t) cos(t)) Use a Pythagorean Identity. II Verify the identity. tan?(u) – sin?(u) = tan?(u) sin?(u) sin?(u) sin?(u) cos²(u) cos?(u) tan?(u) – sin?(u) sin?(u) - cos?(u) 1 - cos?(u) cos?(u) sin²(u) . (1 cos?(u) tan?(u) sin?(u)
Verify the identity. sec(t) – cos(t) = sin²(t) sec(t) Use a Reciprocal Identity to rewrite the expression in terms of cosine only, and then simplify. 1 cos(t) sec(t) – cos(t) sec(t) - cos(t) cos(t)) Use a Pythagorean Identity. II Verify the identity. tan?(u) – sin?(u) = tan?(u) sin?(u) sin?(u) sin?(u) cos²(u) cos?(u) tan?(u) – sin?(u) sin?(u) - cos?(u) 1 - cos?(u) cos?(u) sin²(u) . (1 cos?(u) tan?(u) sin?(u)
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section: Chapter Questions
Problem 16RE
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