A regional planner employed by a public university is studying the demographics of nine counties in the eastern region of an Atlantic seaboard state. She has gathered the following data:
County | Median Income | Median Age | Coastal | ||
A | $ | 46,757 | 50.1 | 0 | |
B | 48,213 | 49.9 | 0 | ||
C | 46,588 | 57.9 | 1 | ||
D | 47,586 | 52.5 | 0 | ||
E | 34,097 | 37.7 | 0 | ||
F | 30,963 | 45.1 | 1 | ||
G | 33,632 | 43.5 | 1 | ||
H | 35,971 | 48.2 | 1 | ||
I | 30,131 | 33.5 | 1 | ||
Click here for the Excel Data File
Median Age
Median Income
c-1. Use regression analysis to determine the relationship between median income and median age. (Round your answers to 2 decimal places.)
c-2. Interpret the value of the slope in a simple regression equation. (Round your answers to 2 decimal places.)
Prediction | t | p-value |
constant | ||
median age | ||
coastal |
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A regional planner employed by a public university is studying the demographics of nine counties in...
A regional planner employed by a public university is studying the demographics of nine counties in the eastern region of an Atlantic seaboard state. She has gathered the following data: County Median Income Median Age Coastal A $ 49,374 58.5 0 B 46,850 46.5 1 C 47,586 48.5 1 D 47,781 45.5 1 E 33,738 37.3 0 F 35,553 43.4 0 G 39,910 45.3 0 H 37,266 34.2 0 I 34,571 36.5 0 Is there a linear relationship between the...
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