Civilian Employment Level | All Employees: Total Nonfarm Payrolls | Total Public Construction Spending | Total Construction Spending Annual Rate |
1000s of Persons, Seasonally Adjusted | 1000s of Persons, Seasonally Adjusted | $Millions, Not Seasonally Adjusted | $Millions, Seasonally Adjusted |
CE16OV | PAYEMS | TLPBLCON | TTLCONS |
136559 | 131007 | 11709 | 784940 |
136598 | 131138 | 11404 | 793737 |
136701 | 131605 | 12977 | 809459 |
137270 | 131898 | 14052 | 804766 |
136630 | 132117 | 15106 | 805005 |
136940 | 132081 | 16255 | 795411 |
136531 | 132254 | 16201 | 783795 |
136662 | 132239 | 18787 | 805341 |
136893 | 132383 | 18836 | 814330 |
137088 | 132368 | 17270 | 816100 |
137322 | 132590 | 15398 | 820054 |
137614 | 132727 | 13331 | 811516 |
137778 | 132702 | 12411 | 814479 |
137612 | 132776 | 12168 | 813647 |
137783 | 132748 | 13638 | 828057 |
137299 | 132469 | 15518 | 842392 |
137092 | 132428 | 17557 | 848146 |
136873 | 132307 | 19012 | 855730 |
137071 | 132199 | 19470 | 850471 |
136241 | 132053 | 20706 | 847465 |
136846 | 131803 | 19836 | 837412 |
1. From the data set, run a regression using the Civilian Employment Level (CE16OV) as the dependent variable and PAYEMS, TLPBLCON, TTLCONS as the independent variables.
2. From the data set, determine the best regression model to explain the Civilian Employment Level. Write a concise report to show, explain, and justify why you chose that model. In the technical section of your report you will want to discuss aspects such as your regression equation, the choice of variables, the strength of the relationship, and the practical usefulness of the results. What do your results tell you about employment levels?
*Document how you got your answers and be sure to label (identify) your steps. That is, be concise but do not oversimplify your answers. Give sufficient detail to show how you reach your conclusion.
excel data analysis tool for regression output summary is
SUMMARY OUTPUT | ||||||
Regression Statistics | ||||||
Multiple R | 0.8900 | |||||
R Square | 0.7921 | |||||
Adjusted R Square | 0.7555 | |||||
Standard Error | 215.4669 | |||||
Observations | 21 | |||||
ANOVA | ||||||
df | SS | MS | F | Significance F | ||
Regression | 3 | 3007737.58 | 1002579.19 | 21.60 | 0.00 | |
Residual | 17 | 789241.66 | 46425.98 | |||
Total | 20 | 3796979.24 | ||||
Coefficients | Standard Error | t Stat | P-value | Lower 95% | Upper 95% | |
Intercept | 52010.7009 | 13547.6475 | 3.8391 | 0.0013 | 23427.6631 | 80593.7386 |
PAYEMS | 0.6159 | 0.1075 | 5.7290 | 0.0000 | 0.3891 | 0.8427 |
TLPBLCON | -0.1020 | 0.0206 | -4.9619 | 0.0001 | -0.1454 | -0.0586 |
TTLCONS | 0.0064 | 0.0030 | 2.1513 | 0.0461 | 0.0001 | 0.0126 |
a)
regression eqn is
predicted Civilian Employment Level (CE16OV) = 52010.7009 + 0.6159*payems - 0.1020*TTPBLCON +0.0064*TTLCONS
b)since R^2=0.7921,so
79.21 percentage of the variation of CE16OV has been explained by the regression
c)
hypothesis:
Ho:overall model is significnat
h1: overall model is not significant
F-stat=21.60
F-critical = 3.197
alpha=0.05
if F-stat > f-critical then reject Ho
decision : reject Ho
conclusion : overall fir of regression is significant
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