dx 11. 245 is equal to tan-1+ C c. tanh-1 + C A. tan-11+ c coth-1 **1 + C 2 B. 1+1 D.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.4: Multiple-angle Formulas
Problem 70E
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dx
11. S:
is equal to
x2-2x+5
A tan-+ C
с. tanh-1!
tan-1**1 + C
2
x+1
+ C
2
coth-1 *+1
+ C
D.
dx
12. will yield an
A. inverse sine
B. inverse secant
C. inverse hyperbolic secant
13. Jzin2r+1) will yield an
D. inverse hyperbolic cosecant
dx
A. inverse tangent
B. inverse hyperbolic tangent
C. inverse hyperbolic secant
D. none of the above
14. Which of the following can not be integrated using transformation techniques?
A. S tansx dx
c. S secx tan xdx
15. S-
B. S sec*x dx
D. S csc°xdx
cosh x dx
will yield an
sinhx-1
A. inverse hyperbolic sine
C. inverse sine
B. inverse hyperbolic cosine
D. inverse secant
B.
Transcribed Image Text:dx 11. S: is equal to x2-2x+5 A tan-+ C с. tanh-1! tan-1**1 + C 2 x+1 + C 2 coth-1 *+1 + C D. dx 12. will yield an A. inverse sine B. inverse secant C. inverse hyperbolic secant 13. Jzin2r+1) will yield an D. inverse hyperbolic cosecant dx A. inverse tangent B. inverse hyperbolic tangent C. inverse hyperbolic secant D. none of the above 14. Which of the following can not be integrated using transformation techniques? A. S tansx dx c. S secx tan xdx 15. S- B. S sec*x dx D. S csc°xdx cosh x dx will yield an sinhx-1 A. inverse hyperbolic sine C. inverse sine B. inverse hyperbolic cosine D. inverse secant B.
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