Show that the following statement is an identity by transforming the left side into the right side. csc 0 - sin 0 = cos2 0 sin 0 We begin by writing the left side in terms of sin 0 and cos 0. We can then combine terms as a single fraction, and use the Pythagorean Identity to simplify. - sin 0 csc 0 - sin 0 = sin (0) sin 0 cos? 0 sin 0 Because we have succeeded in transforming the left side into the right side, we have shown that the statement csc 0 - sin 0 = cos- U sin 0 is an identity.

Q: 6. Use the sum and difference identities to simplify the expression. '5T COS 12

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Q: Write the expression cos(10x) - cos(12x) as a product of sines and/or cosines. NOTE: Enter the…

A: To write the expression cos10x-cos12x as a product of sines and/or cosines.

Q: sin x sin y =

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Q: If 8 is in the third quadrant and sin 8 = -3, what is cos(0)? 5' Determine your answer without using…

A: Topic = Trigonometry

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A: Let the given equation be y - y = cos5π12cosπ12+sin5π12sinπ12Let ,A = 5π12 and B = π12Then,y =…

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Q: Verify that the equation is an identity cos2x/sinx= cos x cot x - sinx To verify the identity, start…

A: The given equation,