13-14-15-16 ???please CONCEPT AND VOCABULARY CHECKFill in each blank so that the resulting statement is true.1. The graph of y = A sin Bx has5. The graph of y = A cos Bx hasamplitude =2. The amplitude of y = 3 sin x is and theperiod is.3. The period of y = 4 sin 2x is .x-values for the five key points are x, =and periodamplitude = -and period =6. The amplitude of y = }cos 3x is _period is -and theso the7. True or false: The graph of y = cosx +units to the right of the graph of y =ncos x.|liesX2,and8. True or false: The graph of y = cos( 2rphase shift .9. True or false: The maximum value of the functiony =-2 cos x +5 is 7..10. Truc or false: The minimum value of the functiony =12 sin x ++1 is –1,has4. The graph of y =nA sin (Bx – C) has phase shift. If this phase shift is positive, the graph ofy = A sin Bx is shifted to theshift is negative, the graph of y = A sin Bx is shiftedto theIf this phaseEXERCISE SET 5.5Practice Exercises28. y = -2 in(2x +) 26., y = -3 sin(2 + )26. y = -3 sin 2x +In Exercises 1-6, determine the amplitude of each function.Then graph the function and y = sin x in the same rectangularcoordinate system for 0 sxs 27.1. y= 4 sin x3. y = } sin x5. y = -3 sin xIn Exercises 7-16, determine the amplitude and period of eachfunction. Then graph one period of the function.28. y = 3 sin(2mx + 4)30. y = -3 sin(2mx + 4m)27. y = 3 sin(7x + 2)29. y = -2 sin(2mx + 4m)2 y = 5 sin xIn Exercises 31-34, determine the amplitude of each function.Then graph the function and y = cos x in the same rectangularcoordinate system for 0 sxs 2m.4. y =į sin x6. y = -4 sin x31. y = 2 cosx33. y = -2 cos x32. y = 3 cos x34. y = -3 cos x7. y = sin 2x9. y = 3 sin ¿x11. y = 4 sin mx13. y = -3 sin 27x15, y = -sin jx8. y = sin 4x10. y = 2 sin x12. y = 3 sin 2mx14. y = -2 sin 7x16. y = -sin fxIn Exercises 35-42, determine the amplitude and period of eachfunction. Then graph one period of the function.35, y = cos 2x37. y = 4 cos 2mx39. y = -4 cos x36. y = cos 4x38. y = 5 cos 2nx40. y = -3 cos xIn Exercises 17-30, determine the amplitude, period, and phaseshift of each function. Then graph one period of the function.41.42* of18. y = sin x -In Exercises 43-52, determine the amplitude, period, and phaseshift of each function. Then graph one period of the function.17. y = sin(x - )20. y = sin 2x -44. y = cos( x19. y = sin(2x – ")43. ycos x2. y = 3 sin( 2r -)24. y = } sin(x + #)21. y = 3 sin(2r – =)45.3 cos( 2r - =)46. y = 4 cos( 2r - m)23. y = }sin(a + =)47. y = cos( 3x +48. y = cos( 2x + #)

Question

13-14-15-16 ???please CONCEPT AND VOCABULARY CHECKFill in each blank so that the resulting statement is true.1. The graph of y = A sin Bx has5. The graph of y = A cos Bx hasamplitude =2. The amplitude of y = 3 sin x is and theperiod is.3. The period of y = 4 sin 2x is .x-values for the five key points are x, =and periodamplitude = -and period =6. The amplitude of y = }cos 3x is _period is -and theso the7. True or false: The graph of y = cosx +units to the right of the graph of y =ncos x.|liesX2,and8. True or false: The graph of y = cos( 2rphase shift .9. True or false: The maximum value of the functiony =-2 cos x +5 is 7..10. Truc or false: The minimum value of the functiony =12 sin x ++1 is –1,has4. The graph of y =nA sin (Bx – C) has phase shift. If this phase shift is positive, the graph ofy = A sin Bx is shifted to theshift is negative, the graph of y = A sin Bx is shiftedto theIf this phaseEXERCISE SET 5.5Practice Exercises28. y = -2 in(2x +) 26., y = -3 sin(2 + )26. y = -3 sin 2x +In Exercises 1-6, determine the amplitude of each function.Then graph the function and y = sin x in the same rectangularcoordinate system for 0 sxs 27.1. y= 4 sin x3. y = } sin x5. y = -3 sin xIn Exercises 7-16, determine the amplitude and period of eachfunction. Then graph one period of the function.28. y = 3 sin(2mx + 4)30. y = -3 sin(2mx + 4m)27. y = 3 sin(7x + 2)29. y = -2 sin(2mx + 4m)2 y = 5 sin xIn Exercises 31-34, determine the amplitude of each function.Then graph the function and y = cos x in the same rectangularcoordinate system for 0 sxs 2m.4. y =į sin x6. y = -4 sin x31. y = 2 cosx33. y = -2 cos x32. y = 3 cos x34. y = -3 cos x7. y = sin 2x9. y = 3 sin ¿x11. y = 4 sin mx13. y = -3 sin 27x15, y = -sin jx8. y = sin 4x10. y = 2 sin x12. y = 3 sin 2mx14. y = -2 sin 7x16. y = -sin fxIn Exercises 35-42, determine the amplitude and period of eachfunction. Then graph one period of the function.35, y = cos 2x37. y = 4 cos 2mx39. y = -4 cos x36. y = cos 4x38. y = 5 cos 2nx40. y = -3 cos xIn Exercises 17-30, determine the amplitude, period, and phaseshift of each function. Then graph one period of the function.41.42* of18. y = sin x -In Exercises 43-52, determine the amplitude, period, and phaseshift of each function. Then graph one period of the function.17. y = sin(x - )20. y = sin 2x -44. y = cos( x19. y = sin(2x – &#34;)43. ycos x2. y = 3 sin( 2r -)24. y = } sin(x + #)21. y = 3 sin(2r – =)45.3 cos( 2r - =)46. y = 4 cos( 2r - m)23. y = }sin(a + =)47. y = cos( 3x +48. y = cos( 2x + #)

Accepted Answer

Answered: Image /qna-images/answer/f365e4f9-b43c-4ca6-80cf-441ca8c31b63.jpg

13. y = -3 sin 2mx 15. y = -sin ix 14. y = -2 sin mx 16. y = -sin jx