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33–46 - Horizontal Shifts Find the amplitude, period, and hori- zontal shift of the function, and graph one complete period. TT 33. y = cos( x 34. y = 2 sin( x - 3 TT 35. y = -2 sin[ x – 6. TT 36. y = 3 cos( x + 4 2(++ ) TT x + 4 37. y = -4 sin 2( x + 38. y = sin 2

33–46 - Horizontal Shifts Find the amplitude, period, and hori- zontal shift of the function, and graph one complete period. TT 33. y = cos( x 34. y = 2 sin( x - 3 TT 35. y = -2 sin[ x – 6. TT 36. y = 3 cos( x + 4 2(++ ) TT x + 4 37. y = -4 sin 2( x + 38. y = sin 2

Algebra and Trigonometry (MindTap Course List)
Algebra and Trigonometry (MindTap Course List)
4th Edition
ISBN:9781305071742
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter6: Trigonometric Functions: Unit Circle Approach
Section6.CR: Chapter Review
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Sec5.3#37
33–46 1 Horizontal Shifts Find the amplitude, period, and hori- zontal shift of the function, and graph one complete period. TT 33. y = cos x – 2 34. y = 2 sin[ x – 3 TT 35. y = -2 sin x 6. 36. у 3D 3 cos х + 4 1 TT x + TT 37. y = -4 sin 2 x + 38. y = sin TT 2 TT 39. у 3 5 сos| Зx 4 40. y = 2 sin X. 3 6. 1 41. у 2 1 cos 2x TT TT 42. y = 1 + cos 3x + 2 3 th 43. y = 3 coS T(x + 5) 44. y = 3 + 2 sin 3(x + 1) 45. y = sin(7 + 3x) TT - X 2 46. у 3D соs The graph of one complete 47–54 - Equations from a Graph period of a sine or cosine curve is given. (a) Find the amplitude, period, and horizontal shift. (b) Write an equation that represents the curve in the form y = a sin k(x – b) y = a cos k(x – b) or 47. y A 48. yA 4 2 4 4 -2 -4
Transcribed Image Text:33–46 1 Horizontal Shifts Find the amplitude, period, and hori- zontal shift of the function, and graph one complete period. TT 33. y = cos x – 2 34. y = 2 sin[ x – 3 TT 35. y = -2 sin x 6. 36. у 3D 3 cos х + 4 1 TT x + TT 37. y = -4 sin 2 x + 38. y = sin TT 2 TT 39. у 3 5 сos| Зx 4 40. y = 2 sin X. 3 6. 1 41. у 2 1 cos 2x TT TT 42. y = 1 + cos 3x + 2 3 th 43. y = 3 coS T(x + 5) 44. y = 3 + 2 sin 3(x + 1) 45. y = sin(7 + 3x) TT - X 2 46. у 3D соs The graph of one complete 47–54 - Equations from a Graph period of a sine or cosine curve is given. (a) Find the amplitude, period, and horizontal shift. (b) Write an equation that represents the curve in the form y = a sin k(x – b) y = a cos k(x – b) or 47. y A 48. yA 4 2 4 4 -2 -4
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