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Prove the following identity. csc e - cot 0 Sin2 e 2 csc e We begin by writing the right side of the equation in terms of sines and cosines using the Reciprocal and Ratio Identities. We can then write the compound fraction as a simple fraction, and use a Half-Angle Formula to simplify. csc e - cot 0 sin 0 2 csc e sin e sin e sin e sin e Sin? 0

Prove the following identity. csc e - cot 0 Sin2 e 2 csc e We begin by writing the right side of the equation in terms of sines and cosines using the Reciprocal and Ratio Identities. We can then write the compound fraction as a simple fraction, and use a Half-Angle Formula to simplify. csc e - cot 0 sin 0 2 csc e sin e sin e sin e sin e Sin? 0

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.2: Trigonometric Functions Of Angles
Problem 69E
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Prove the following identity. csc e - cot e sin? 2 csc e We begin by writing the right side of the equation in terms of sines and cosines using the Reciprocal and Ratio Identities. We can then write the compound fraction as a simple fraction, and use a Half-Angle Formula to simplify. csc e - cot e sin e sin e 2 csc e sin e sin e sin e 2 = sin? 2
Transcribed Image Text:Prove the following identity. csc e - cot e sin? 2 csc e We begin by writing the right side of the equation in terms of sines and cosines using the Reciprocal and Ratio Identities. We can then write the compound fraction as a simple fraction, and use a Half-Angle Formula to simplify. csc e - cot e sin e sin e 2 csc e sin e sin e sin e 2 = sin? 2
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