Prove that the following identity is true.cot 0 cos 0 + sin 0 = csc 0We begin by writing the left side of the equation in terms of sines and cosines. We can then combine the terms as a single fraction, and use a Pythagorean Identity to simplify.cot 0 cos 0 + sinCOs sin e=sin 0+ sin 0cos20sin 0Xsin 0= CSC 0

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Asked Oct 13, 2019
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Prove that the following identity is true.
cot 0 cos 0 + sin 0 = csc 0
We begin by writing the left side of the equation in terms of sines and cosines. We can then combine the terms as a single fraction, and use a Pythagorean Identity to simplify.
cot 0 cos 0 + sin
COs sin e
=
sin 0
+ sin 0
cos20
sin 0
X
sin 0
= CSC 0
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Prove that the following identity is true. cot 0 cos 0 + sin 0 = csc 0 We begin by writing the left side of the equation in terms of sines and cosines. We can then combine the terms as a single fraction, and use a Pythagorean Identity to simplify. cot 0 cos 0 + sin COs sin e = sin 0 + sin 0 cos20 sin 0 X sin 0 = CSC 0

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Step 1

The given ident...

cot ecos sin 0 csc0
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cot ecos sin 0 csc0

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