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Trig Identities Practice Use fundamental identities to simplify the expression. Basic Trigonometric Identities Reciprocal Identities csc 0 sin 6 cot 8 cos 8 sin 0 1 tan 8- csc 8 sec 8 Quotient Identities tan 6 cot@= Pythagorean Identities csc0 1.) sine 2.) cotêtane + sin²0 cos'e sec 8 cos 8- sin 0 cos 6 cos² 0 + sin² 0 = 1 tan 8 cot 8 cos¹0-1-sin¹0 1 + tan² = sec²0 tan³0-seo²0-1 cot²0 + 1 = csc²@oot²0-csc²0-1 cos 6 sin 0 sin²0-1-cos' 1-sec²0-tan²0 1-csc²0-cot²0

Trig Identities Practice Use fundamental identities to simplify the expression. Basic Trigonometric Identities Reciprocal Identities csc 0 sin 6 cot 8 cos 8 sin 0 1 tan 8- csc 8 sec 8 Quotient Identities tan 6 cot@= Pythagorean Identities csc0 1.) sine 2.) cotêtane + sin²0 cos'e sec 8 cos 8- sin 0 cos 6 cos² 0 + sin² 0 = 1 tan 8 cot 8 cos¹0-1-sin¹0 1 + tan² = sec²0 tan³0-seo²0-1 cot²0 + 1 = csc²@oot²0-csc²0-1 cos 6 sin 0 sin²0-1-cos' 1-sec²0-tan²0 1-csc²0-cot²0

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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Trig Identities Practice Use fundamental identities to simplify the expression. Basic Trigonometric Identities Reciprocal Identities 1 csc 8= 1 cos 8 cot 8 = sin 8 1 sin 8- tan 8- csc 8 sec 8 Quotient Identities cos 8 tan 8- 0 cot - sin 0 Pythagorean Identities = 1 1 + tan² = sec²0 cot² 0 + 1 = csc²0 csc0 1.) sine 2.) cotetane + sin²e cos e 3.) sece (cose + sine) 4.) secotane csc0 Prove the identity. tan²0 5.) tan² +1 sec 8= cos - sin 0 cos cos² + sin² = sin 0 1 tan 8 1 cot 8 cos¹0-1-sin'0 tan³0-sec²0-1 cot²0-csc²0-1 sin²0-1-cos²0 1-sec¹0-tan²0 1-csc²0-cot'e
Transcribed Image Text:Trig Identities Practice Use fundamental identities to simplify the expression. Basic Trigonometric Identities Reciprocal Identities 1 csc 8= 1 cos 8 cot 8 = sin 8 1 sin 8- tan 8- csc 8 sec 8 Quotient Identities cos 8 tan 8- 0 cot - sin 0 Pythagorean Identities = 1 1 + tan² = sec²0 cot² 0 + 1 = csc²0 csc0 1.) sine 2.) cotetane + sin²e cos e 3.) sece (cose + sine) 4.) secotane csc0 Prove the identity. tan²0 5.) tan² +1 sec 8= cos - sin 0 cos cos² + sin² = sin 0 1 tan 8 1 cot 8 cos¹0-1-sin'0 tan³0-sec²0-1 cot²0-csc²0-1 sin²0-1-cos²0 1-sec¹0-tan²0 1-csc²0-cot'e
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