Prove that the following identity is true. - = 2 csc? x 1 + cos x We begin on the left side of the equation by writing the two fractions with common denominators, and add. We can then use a Pythagorean Identity to simplify the denominator. Lastly, we use a Reciprocal Identity to remove the fraction. 1 - cos x 1 + cos x 1 - cos x 1 - cos? x 1. 1 + cos X 1 - cos x cos²(x) CoS cos x) + (1 + cos x) |cos (x) (1 2 calcPad cos (x) Operations 1 - Functions х Symbols Relations 2- lcos?(x) Sets Vi o! Vectors = 2 csc? x Trig
Prove that the following identity is true. - = 2 csc? x 1 + cos x We begin on the left side of the equation by writing the two fractions with common denominators, and add. We can then use a Pythagorean Identity to simplify the denominator. Lastly, we use a Reciprocal Identity to remove the fraction. 1 - cos x 1 + cos x 1 - cos x 1 - cos? x 1. 1 + cos X 1 - cos x cos²(x) CoS cos x) + (1 + cos x) |cos (x) (1 2 calcPad cos (x) Operations 1 - Functions х Symbols Relations 2- lcos?(x) Sets Vi o! Vectors = 2 csc? x Trig
Trigonometry (MindTap Course List)
8th Edition
ISBN:9781305652224
Author:Charles P. McKeague, Mark D. Turner
Publisher:Charles P. McKeague, Mark D. Turner
Chapter1: The Six Trigonometric Functions
Section1.5: More On Identities
Problem 100PS
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