Complete the following problems:
Hours |
37 |
29 |
14 |
42 |
34 |
7 |
24 |
21 |
34 |
44 |
29 |
34 |
26 |
33 |
17 |
21 |
28 |
15 |
33 |
38 |
Grade |
82 |
80 |
42 |
96 |
87 |
30 |
76 |
71 |
92 |
97 |
98 |
57 |
87 |
97 |
48 |
60 |
68 |
70 |
79 |
99 |
An experiment was done to determine if the amount of study hours affect the grade earned by all students in a Business class. Using the above data from the population, find the following:
Median, Mean, Range and Standard Deviation of Study Hours:
Max, Min, Interquartile Range and Variance of Grades:
Correlation Coefficient, r. Is it positive or negative correlation? What does that mean?
Construct a scatter plot of your data. Using a Regression Analysis, what grade would you expect if you studied for 40 hours?
Median, Mean, Range and Standard Deviation of Study Hours:
Ans: Median=29, Mean=28, Range=37 and Standard Deviation=9.84
Max, Min, Interquartile Range and Variance of Grades:
Ans: Max=99, Min=30, Interquartile Range=33 and Variance=402.69
Pearson correlation of Hours and Grade = 0.813, it is a positive correlation. This means that increase the value of Study Hours increases the value of Grades or vice versa.
The scatter plot of data.
The regression equation is
Grade = 29.38 + 1.66 Hours
The expected grade for 40 hours study 29.38 + 1.66 *40=95.73.
Get Answers For Free
Most questions answered within 1 hours.