Question 1 (1 point) ✓ Saved (Quesitons 1-5 are in one hypothesis testing using Teaching Methodology...
Question 4 (1 point) (Quesitons 1-5 are in one hypothesis testing problem using Teaching Methodology data). A teacher of statistics wants to know if a new teaching methodology that includes IT is efficient in terms of increased average score. He took a class with old methodology and a class with new methodology for samples and gave a same test. Once you opened the file in question 1 and ran Excel, you need not open it again. Just use the Excel...
Question 2 (1 point) (Quesitons 1-5 are in one hypothesis problem using Teaching Methodology data) A teacher of statistics wants to know if a new teaching methodology that includes IT is efficient in terms of increased average score. He took a class with old methodology and a class with new methodology for samples and gave a same test. Once you opened the file in question 1 and ran Excel, you need not open it again. Just use the Excel output...
Question 2 (1 point) (Quesitons 1-5 are in one hypothesis problem using Teaching Methodology data). A teacher of statistics wants to know if a new teaching methodology that includes IT is efficient in terms of increased average score. He took a class with old methodology and a class with new methodology for samples and gave a same test. Once you opened the file in question 1 and ran Excel, you need not open it again. Just use the Excel output...
Question 7 (1 point) Questions 6-10 is one hypothesis testing problem using an Excel data called vacation. We want to know if there is a difference between the average individual vacation budget of this year and that of last year. We collected two independent samples of 15 individuals vacation from each year. We assume population variances are unequal. You already downloaded the data file in Question 6, so you do not have to open it again. Just run a correct...
Question 9 (1 point) Questions 6-10 is one hypothesis testing problem using an Excel data called vacation. We want to know if there is a difference between the average individual vacation budget of this year and that of last year. We collected two independent samples of 15 individuals' vacation from each year. We assume population variances are unequal. You already downloaded the data file in Question 6, so you do not have to open it again. Just run a correct...
'Student Pair' 'Standard Teaching Method' 'New Teaching Method' 1 51 67 2 72 90 3 85 82 4 51 63 5 73 76 6 72 73 7 65 78 8 72 94 9 72 85 10 95 100 11 70 80 12 60 72 13 57 100 14 48 58 15 74 89 16 63 97 17 82 88 18 57 45 19 87 81 20 65 99 21 48 69 22 97 70 23 61 47 24 83 73...
Question 6 (1 point) Questions 6-10 is one hypothesis testing problem using an Excel data called vacation. Click the file name to download the Excel data file. We want to know if there is a difference between the average individual vacation budget of this year and that of last year. We collected two independent samples of 15 individuals' vacation from each year. We assume population variance are not equal. What is the null hypothesis? O a) H1-H2 = 0 Ob)...
Question 6 of 8 (1 point) View problem in a pop-up 2.1 Section Exerc 80 75 100 65 105 60 71 88 55 56 Source: New York Times Almanac. Download data Part 1 What is the class width for a frequency distribution with 6 classes? The class width is 10 Part 2 out of 5 Find the class limits. The first lower class limit is 54. Class limits 54-64 74 84 104 Q Bi
Q1. Hypothesis testing using a Z test (14 points) A professor has been teaching introductory statistics for many years and the final exam performance (30 points total) has been very consistent from class to class and the scores have been normally distributed. Overall, the whole data base (i.e. population) of final exam scores has a mean (μ) of 20 points and a standard deviation (σ) of 5 points. Because 20 out of 30 is only about 67%, the professor would...
stats Q1. Hypothesis testing using a Z test (14 points) A professor has been teaching introductory statistics for many years and the final exam performance (30 points total) has been very consistent from class to class and the scores have been normally distributed. Overall, the whole data base (i.e. population) of final exam scores has a mean (μ) of 20 points and a standard deviation (σ) of 5 points. Because 20 out of 30 is only about 67%, the professor...