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Prove the identity. tan²x secx-1 (secx + 1)² secx+1 Note that each Statement must be based on a Rule chosen from the Rule menu. To see a detailed description of a Rule, select the More Information Button to the right of the Rule. Statement tan²x (secx + I = Validate 1)² Rule Select Rule ロ・ロ cos J பப ☐cot ☐sec X sin 0 Otan csc 0/6 S

Prove the identity. tan²x secx-1 (secx + 1)² secx+1 Note that each Statement must be based on a Rule chosen from the Rule menu. To see a detailed description of a Rule, select the More Information Button to the right of the Rule. Statement tan²x (secx + I = Validate 1)² Rule Select Rule ロ・ロ cos J பப ☐cot ☐sec X sin 0 Otan csc 0/6 S

Calculus: Early Transcendentals
Calculus: Early Transcendentals
8th Edition
ISBN:9781285741550
Author:James Stewart
Publisher:James Stewart
Chapter1: Functions And Models
Section: Chapter Questions
Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...
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Prove the identity. tan²x (secx + 1)² Note that each Statement must be based on a Rule chosen from the Rule menu. To see a detailed description of a Rule, select the More Information Button to the right of the Rule. = Statement tan²x (secx + 1)² secx- 1 secx+1 Validate Rule Select Rule cos cot a X 010 sin sec tan csc 0/0
Transcribed Image Text:Prove the identity. tan²x (secx + 1)² Note that each Statement must be based on a Rule chosen from the Rule menu. To see a detailed description of a Rule, select the More Information Button to the right of the Rule. = Statement tan²x (secx + 1)² secx- 1 secx+1 Validate Rule Select Rule cos cot a X 010 sin sec tan csc 0/0
? QUESTION Prove the identity. (cscx-1)²cscx-1 = 00 EXPLANATION cot²x We'll start with the left side. We'll transform it step by step until it is identical to the right side. (csex-1)² (cscx-1)² cot²x csc²x-1 EANSWER = = = Here is one possible answer. Statement = = (cscx-1)² cotx cscx+1 (cscx - 1)² csc²x - 1 CSC 1 cscx+1 More Practice (cscx-1)² (cscx+1)(cscx-1) cscx-1 cscx+1 (cscx-1)² (cscx + 1) (cscx - 1) Pythagorean identity: cot²x=csc²x-1 Algebra: Difference of squares Algebra: Cancel common factor(s) Rule Pythagorean Algebra Algebra Español
Transcribed Image Text:? QUESTION Prove the identity. (cscx-1)²cscx-1 = 00 EXPLANATION cot²x We'll start with the left side. We'll transform it step by step until it is identical to the right side. (csex-1)² (cscx-1)² cot²x csc²x-1 EANSWER = = = Here is one possible answer. Statement = = (cscx-1)² cotx cscx+1 (cscx - 1)² csc²x - 1 CSC 1 cscx+1 More Practice (cscx-1)² (cscx+1)(cscx-1) cscx-1 cscx+1 (cscx-1)² (cscx + 1) (cscx - 1) Pythagorean identity: cot²x=csc²x-1 Algebra: Difference of squares Algebra: Cancel common factor(s) Rule Pythagorean Algebra Algebra Español
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