Prove the identity. 1 csc 2x cotx (1- cos2x)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.3: Trigonometric Functions Of Real Numbers
Problem 45E
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Prove the identity 

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I have also attached a sample problem that I hand written on how I need this question answered. I need step by step

(*** with the matching rule next to it ***) please. Thank you so much!

Lexample; C SCX-Cotx CoSy = Sih X
CSCX-Cotx cosx
Step I:
Sn cot) cos () =Reciprocal
cot ) cos ()
Sih (x)
Rule
Cosca)
Sih )
Quotient
Rule
SteP 2:
cos) =
Sinca
cos (^).
Sin (x)
Algebra
Rule
Step 3:
SinG)
Step 4: l-Cos"(x)
sin(x)
Algebra
Rule
Step 5: sin (x) - pY tha goreah
PY tha gorean
SinG)
Rule
Step 6: Sin (x) =
Al9ebra
TÜL
Transcribed Image Text:Lexample; C SCX-Cotx CoSy = Sih X CSCX-Cotx cosx Step I: Sn cot) cos () =Reciprocal cot ) cos () Sih (x) Rule Cosca) Sih ) Quotient Rule SteP 2: cos) = Sinca cos (^). Sin (x) Algebra Rule Step 3: SinG) Step 4: l-Cos"(x) sin(x) Algebra Rule Step 5: sin (x) - pY tha goreah PY tha gorean SinG) Rule Step 6: Sin (x) = Al9ebra TÜL
Prove the identity.
1
csc 2x
cotx (1- cos2x)
Note that each Statement must be based on a Rule chos
Information Button to the right of the Rule.
he M
Select the Rule
O Algebra
Statement
Reciprocal
1
cot x (1 - cos2x)
Quotient
O Pythagorean
Odd/Even
Validate
O Double-angle
Sum and Difference
Transcribed Image Text:Prove the identity. 1 csc 2x cotx (1- cos2x) Note that each Statement must be based on a Rule chos Information Button to the right of the Rule. he M Select the Rule O Algebra Statement Reciprocal 1 cot x (1 - cos2x) Quotient O Pythagorean Odd/Even Validate O Double-angle Sum and Difference
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Swokowski
Publisher:
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