Chapter 6: Probability
Final Exam Grades__________________X-X-bar (X-X-bar)2 z___________
89
90
93
67
74
85
100
∑ = ∑ = ∑=
N = 7
S = 11.36
B. Calculate the Standard Deviation (chapter 5).
C. Calculate the Z scores.
Chapter 6: Probability Define a z-score. What two pieces of information does this give you about...
11. A distribution of exam scores has a mean of μ = 78. a.If your score is X = 70, which standard deviation would give you a better grade: σ = 4 or σ = 8? Answer: ________________ b.If your score is X = 80, which standard deviation would give you a better grade: σ = 4 or σ = 8? Answer: ___________________ 12. For each of the following, identify the exam score that should lead to the better grade....
What proportion of a normal distribution is located between each of the following Z-score boundaries? a. z= -0.50 and z= +0.50 b. z=-0.90 and z= +0.90 c. z=-1.50 and z= 1.50 For a normal distribution with a mean of μ = 80 and a standard deviation of σ= 20, find the proportion of the population corresponding to each of the following. a. Scores greater than 85. b. Scores less than 100. c. Scores between 70 and 90. IQ test scores are standardized to produce a normal distribution with...
41. The mean defines "central tendency" in terms of the most common score. typical case. average score. most likely score. 42. The grades on a final exam for a statistics class are as follows: 25% As, 35% Bs, 30% Cs, 9% Ds and 1% Fs. The modal grade of the class is A B C D 43. The crude birth rate of a city that has 250 births in a year and a population of 7500 would be found by...
Write a program to calculate students’ average test scores and their grades. You may assume the following data: Johnson 85 83 77 91 76 Aniston 80 90 95 93 48 Cooper 78 81 11 90 73 Gupta 92 83 30 69 87 Blair 23 45 96 38 59 Clark 60 85 45 39 67 Kennedy 77 31 52 74 83 Bronson 93 94 89 77 97 Sunny 79 85 28 93 82 Smith 85 72 49 75 63 Use three...
Write a program to calculate students’ average test scores and their grades. You may assume the following data: Johnson 85 83 77 91 76 Aniston 80 90 95 93 48 Cooper 78 81 11 90 73 Gupta 92 83 30 69 87 Blair 23 45 96 38 59 Clark 60 85 45 39 67 Kennedy 77 31 52 74 83 Bronson 93 94 89 77 97 Sunny 79 85 28 93 82 Smith 85 72 49 75 63 Use three...
You will be given a series of questions regarding a normal
distribution, you will be asked to either determine the percentage
above or below particular raw scores; or to calculate the raw score
that will correspond to a particular percentage.
You will be asked to calculate either raw scores or
percentages. For each question write out your calculation, the
appropriate Z score, what on the curve you should be shading, the
exact percentage from the normal curve table and the...
1. Ms. Jackson has three sections of the course "Introduction to Statistics.” The midterm results reveal that class A has an average of 82, class B has an average of 88, and class C has an average of 92. If there were 20 students in class A, 25 students in class B, and 27 students in class C, what is the combined mean (the average for all the three classes)? Show your work. 2. In your Biology class, your final...
This discussion introduces you to normal probability via the
calculated z-score. A z-score converts a non-standard normal
distribution into a standard normal distribution; a standard normal
distribution has a mean of zero and standard deviation of
one.
This discussion introduces you to normal probability via the calculated z-score. A z-score converts a non- standard normal distribution into a standard normal distribution; a standard normal distribution has a mean of zero and standard deviation of one. Additional z-score properties and details...
Calculating percentages
You will be glven a series of questions regarding a normal distribution, you will be asked to elther determine the percentage above or below particular raw scores; or to calculate the raw score that will correspond to a particular percentage. You will be asked to calculate either raw scores or percentages. For each questign write out your calculation, the appropriate Z score, what on the curve you should be shading, the exact percentage from the normal curve table...
5-8 show work
5. 6. At a local high school 5000 juniors and seniors recently took an aptitude test. The results of the exam were normally distributed with mean - 450 and o = 50. Calculate the following: a. The PERCENT of students to the nearest tenth of a percent that scored over 425 b. The number of students that scored more than 475 c. The probability of a student selected at random having scored between 400 and 575 A...