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B.S(cos x + cos 5x)dx D.S(cos x – cos 5x)dx A.S(sin x + sin 5x)dx C.S(sin x – sin 5x)dx 8. S sec³x tan³x dx will yield A. secx +sec?x+ C C. - secx +secx + C B. sec'x -sec'x + C D. - sec*x -sec'x+ C dx 9.S V9-25x2 will give us B. sin- () + c 1 A. sin- () +C 1 C. cos-1 () + C D. none of these cosh x dx = ? 10. ; A. In sinh x + C 2+3 sinh x B. In(2 + 3 sinh x) + C D. -In(2 + 3 sinh x) + C C. 3 In (2 + 3 sinh x)+ C is equal to tan-1+ C c. tanh-1 12. S dx 11. S- x2-2x+5 1 A. 2 B. tan-1+ c 2 -1*+1 + C + C D. coth-1 *+1 dx will yield an

B.S(cos x + cos 5x)dx D.S(cos x – cos 5x)dx A.S(sin x + sin 5x)dx C.S(sin x – sin 5x)dx 8. S sec³x tan³x dx will yield A. secx +sec?x+ C C. - secx +secx + C B. sec'x -sec'x + C D. - sec*x -sec'x+ C dx 9.S V9-25x2 will give us B. sin- () + c 1 A. sin- () +C 1 C. cos-1 () + C D. none of these cosh x dx = ? 10. ; A. In sinh x + C 2+3 sinh x B. In(2 + 3 sinh x) + C D. -In(2 + 3 sinh x) + C C. 3 In (2 + 3 sinh x)+ C is equal to tan-1+ C c. tanh-1 12. S dx 11. S- x2-2x+5 1 A. 2 B. tan-1+ c 2 -1*+1 + C + C D. coth-1 *+1 dx will yield an

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.4: Multiple-angle Formulas
Problem 40E
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7. ( sin 3x cos 2x dx can be transformed to A.S(sin x + sin 5x)dx B.S(cos x + cos 5x)dx D.S(cos x В. C. S(sin x – sin 5x)dx - cos 5x)dx 8. S sec³x tan3x dx will yield A secx +sec'x +C C.- secx +secx+ C B. secx -sec'x + C D. - secx -sec'x+ C dx 9.5 will give us V9-25x2 1 A sin-1 B. sin- ( + c + C 1 C. cos-1) + c dx = ? D. none of these cosh x 10. : 2+3 sinh x B. In(2 + 3 sinh x) + C D. -In(2 + 3 sinh x) + C A. In sinh x + C C. 3 In (2 + 3 sinh x) + C dx 11. S is equal to A. tan-1+ C c. tanh-1*+1+ C x2-2x+5 1 tan-1+ C coth-1** + c x+1 2 2 D. dx 12. S will yield an A. inverse sine B. inverse secant C. inverse hyperbolic secant 13. S D. inverse hyperbolic cosecant dx will yield an x(In?x+1) A. inverse tangent C. inverse hyperbolic secant 14. Which of the following can not be integrated using transformation techniques? A. ſ tanx dx c. S secx tan xdx 15. S B. inverse hyperbolic tangent D. none of the above B. S sec*x dx D. S csc'xdx cosh x dx will yield an Vsinhx-1 A. inverse hyperbolic sine C. inverse sine B. inverse hyperbolic cosine D. inverse secant B.
Transcribed Image Text:7. ( sin 3x cos 2x dx can be transformed to A.S(sin x + sin 5x)dx B.S(cos x + cos 5x)dx D.S(cos x В. C. S(sin x – sin 5x)dx - cos 5x)dx 8. S sec³x tan3x dx will yield A secx +sec'x +C C.- secx +secx+ C B. secx -sec'x + C D. - secx -sec'x+ C dx 9.5 will give us V9-25x2 1 A sin-1 B. sin- ( + c + C 1 C. cos-1) + c dx = ? D. none of these cosh x 10. : 2+3 sinh x B. In(2 + 3 sinh x) + C D. -In(2 + 3 sinh x) + C A. In sinh x + C C. 3 In (2 + 3 sinh x) + C dx 11. S is equal to A. tan-1+ C c. tanh-1*+1+ C x2-2x+5 1 tan-1+ C coth-1** + c x+1 2 2 D. dx 12. S will yield an A. inverse sine B. inverse secant C. inverse hyperbolic secant 13. S D. inverse hyperbolic cosecant dx will yield an x(In?x+1) A. inverse tangent C. inverse hyperbolic secant 14. Which of the following can not be integrated using transformation techniques? A. ſ tanx dx c. S secx tan xdx 15. S B. inverse hyperbolic tangent D. none of the above B. S sec*x dx D. S csc'xdx cosh x dx will yield an Vsinhx-1 A. inverse hyperbolic sine C. inverse sine B. inverse hyperbolic cosine D. inverse secant B.
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