Answer the following questions?

(DO ODD Numbers ONLY)

29. To the right of z = 1.0. 30. To the right of z = 0.25. 31. To the left of z = -0.40. 32. To the left of z = -1.45. 33. Between z = 1.25 and z = 1.90. 34. Between z = 0.8 and z = 1.3. 35. Between z = -0.85 and z = -0.20. 36. Between z = -1.55 and z = -1.85. 37. Between z = 0.25 and z = -1.10. 38. Between z = 2.45 and z = -1.05. 39. To the left of z = 1.20. 40. To the left of z = 2.15. 41. To the right of z = -1.90. 42. To the right of z = -0.20. 43. To the left of z = -0.60. 44. To the right of z = -1.10. 45. Between z = 1.90 and z = 1.95.For Exercises 13-18, the data set described is normally distributed with the given mean and standard deviation, and with n total values. Find the approximate number of data values that will fall in the given range. 13. Mean = 12, standard deviation = 1.5, n = 50. Range: 10.5 to 13.5 14. Mean = 100, standard deviation = 8, n = 200. Range: 84 to 116 15. Mean = 400, standard deviation = 25, n = 500. Range: 325 to 475 16. Mean = -14.2, standard deviation = 1.6, n = 120. Range: -17.4 to -11 17. Mean = 36.5, standard deviation = 4.3, n = 80. Range: 32.2 to 40.8 18. Mean = 237, standard deviation = 31, n = 750. Range: 175 to 299 For Exercises 19-24, find the z score for the given data value. 19. Mean = 23, standard deviation = 3.5, data value = 21.7 20. Mean = 8, standard deviation = 2.1, data value = 7.2 21. Mean = 100, standard deviation = 15, data value = 63 22. Mean = 530, standard deviation = 42, data value = 625 23. Mean = 1.2, standard deviation = 0.25, data value = 1.31 24. Mean = 3.6, standard deviation = 0.31, data value = 2.98