Establish the identity. 3 csc0 4 cos 0 = 7 cot 0 sec 0 sin 0 Write the left side of the identity in terms of sine and cosine. Rewrite the numerator and denominato 4 cos 0 (Do not simplify.) sin e Simplify the fraction from the previous step such that both the fractions have the common denomina 4 cos 0 sin 0 sin 0 The expression from the previous step then simplifies to 7 cot 0 using what? O A. Addition and the Cancellation Property O B. Addition and a Reciprocal Identity OC. Addition and a Quotient Identity O D. Addition and a Pythagorean Identity O E. Addition and an Even-Odd Identity

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.3: The Addition And Subtraction Formulas
Problem 60E
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Establish the identity.
3 csc 0 4 cos 0
= 7 cot 0
sec 0
sin 0
Write the left side of the identity in terms of sine and cosine. Rewrite the numerator and denominator separately.
4 cos 0
(Do not simplify.)
sin e
Simplify the fraction from the previous step such that both the fractions have the common denominator sin 0.
4 cos 0
sin 0
sin 0
The expression from the previous step then simplifies to 7 cot 0 using what?
O A. Addition and the Cancellation Property
O B. Addition and a Reciprocal Identity
OC. Addition and a Quotient Identity
O D. Addition and a Pythagorean Identity
O E. Addition and an Even-Odd Identity
Transcribed Image Text:Establish the identity. 3 csc 0 4 cos 0 = 7 cot 0 sec 0 sin 0 Write the left side of the identity in terms of sine and cosine. Rewrite the numerator and denominator separately. 4 cos 0 (Do not simplify.) sin e Simplify the fraction from the previous step such that both the fractions have the common denominator sin 0. 4 cos 0 sin 0 sin 0 The expression from the previous step then simplifies to 7 cot 0 using what? O A. Addition and the Cancellation Property O B. Addition and a Reciprocal Identity OC. Addition and a Quotient Identity O D. Addition and a Pythagorean Identity O E. Addition and an Even-Odd Identity
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