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Homework answers / question archive / PART 1: Using the Pareto Defect data file, please produce the following in Excel and cut and paste your output below under each of the following 2 questions: Using Excel and the data set called Pareto Defects on Moodle, please produce a pivot table that can address the validity of the statement: “Less than half of the sampled repair issues stem from engraving problems
PART 1: Using the Pareto Defect data file, please produce the following in Excel and cut and paste your output below under each of the following 2 questions:
“Less than half of the sampled repair issues stem from engraving problems.”
(Please correct, if false.)
PART 2: Please use the Excel results at the bottom of this file to answer the questions in Part 2.
1. The United States Navy wishes to estimate how many hours of labor per month are needed to meet its medical needs based on a sample of twelve naval hospitals. [Please note: This data is based on an actual case study, but I have simplified the units of measure for ease of interpretation.]
The variables are:
Please answer the following questions based on the Excel results (below) and the information on the variables given above.
b) Which independent variable is most closely linearly related to this dependent variable? ___
______________________________________
Interpret your answer in a sentence for management.
Correlations |
Hours |
X-Rays |
Bed-Days |
Length |
Training? |
|
Hours |
1 |
|||||
X-Rays |
0.827 |
1 |
||||
Bed-Days |
0.582 |
0.544 |
1 |
|||
Length |
0.228 |
0.194 |
0.551 |
1 |
||
Training? |
-0.496 |
-0.084 |
0.014 |
0.019 |
1 |
|
|
Hours |
X-rays |
Bed-Days |
Length |
||
Mean |
2021.33 |
8049.83 |
1103.166 |
5.3 |
||
Median |
1733.5 |
6237 |
1352 |
5.35 |
||
Mode |
#N/A |
#N/A |
620 |
#N/A |
||
Standard Deviation |
1088.918173 |
5170.55119 |
483.14647 |
0.892392 |
||
Range |
3175 |
18058 |
1214 |
3 |
||
Minimum |
566 |
2048 |
473 |
3.9 |
||
Maximum |
3741 |
20106 |
1687 |
6.9 |
||
Count |
12 |
12 |
12 |
12 |
||
|
||||||
|
||||||
Regression Analysis |
||||||
r² |
0.684 |
|
|
|||
r |
0.827 |
|
|
|||
Std. Error |
641.553 |
|||||
Regression output |
||||||
variables |
coefficients |
std. error |
||||
Intercept |
618.8011 |
|||||
X-variable |
0.1742 |
0.0374 |
||||
Observation |
Y actual |
Y Predicted |
Residual |
|||
1 |
566.0 |
1,047.9 |
-481.9 |
|||
2 |
696.0 |
975.6 |
-279.6 |
|||
3 |
1,033.0 |
1,305.3 |
-272.3 |
|||
4 |
1,611.0 |
1,615.9 |
-4.9 |
|||
5 |
1,613.0 |
2,625.9 |
-1,012.9 |
|||
6 |
3,503.0 |
4,121.9 |
-618.9 |
|||
7 |
1,603.0 |
1,752.2 |
-149.2 |
|||
8 |
1,854.0 |
1,625.7 |
228.3 |
|||
9 |
2,160.0 |
1,658.8 |
501.2 |
|||
10 |
2,305.0 |
2,093.0 |
212.0 |
|||
11 |
3,571.0 |
2,938.3 |
632.7 |
|||
12 |
3,741.0 |
2,495.4 |
1,245.6 |