For Exercises 7–14, verify the identity. sinxtan?x – sinxr 7. cosxtanx + cosx tanx(tan.x – 1) 3 sin'x – sinx – 2 8. cosxsinx - cos.x 3 tanx + 2 secx 1 1 9. cscx - 1 1 - sinx 10. 2 tanxsecx cscx + 1 cosx 1 + sinx 11. In|cscx| + In|tan.x| = In|sec.x| cosx 12. In/tan.x| – In|sin.x| + In|cos.x| = 0 13. cosx + sin(-x)tan(-x) = secx 14. [csc(-x) + 1](cscx + 1) = -cot?x

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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For Exercises 7–14, verify the identity.
sinxtan?x – sinxr
7.
cosxtanx + cosx
tanx(tan.x – 1)
3 sin'x – sinx – 2
8.
cosxsinx - cos.x
3 tanx + 2 secx
1
1
9.
cscx - 1
1 - sinx
10.
2 tanxsecx
cscx + 1
cosx
1 + sinx
11. In|cscx| + In|tan.x| = In|sec.x|
cosx
12. In/tan.x| – In|sin.x| + In|cos.x| = 0
13. cosx + sin(-x)tan(-x) = secx
14. [csc(-x) + 1](cscx + 1) = -cot?x
Transcribed Image Text:For Exercises 7–14, verify the identity. sinxtan?x – sinxr 7. cosxtanx + cosx tanx(tan.x – 1) 3 sin'x – sinx – 2 8. cosxsinx - cos.x 3 tanx + 2 secx 1 1 9. cscx - 1 1 - sinx 10. 2 tanxsecx cscx + 1 cosx 1 + sinx 11. In|cscx| + In|tan.x| = In|sec.x| cosx 12. In/tan.x| – In|sin.x| + In|cos.x| = 0 13. cosx + sin(-x)tan(-x) = secx 14. [csc(-x) + 1](cscx + 1) = -cot?x
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