Make the summary statistics needed for the hypothesis test based on the following scatterplot that shows the per capita income on the horizontal axis and the Overdose Death Rate on the vertical axis. Briefly summarize the visual association between the two variables (positive, negative, or no association). State 2019 Per Capita Income Overdose Death Rate (per 100,000) Alabama $ 44,145.00 16.3 Alaska $ 62,806.00 17.8 Arizona $ 46,058.00 26.8 Arkansas $ 44,629.00 13.5 California $ 66,619.00 15 Colorado $ 61,157.00 18 Connecticut $ 77,289.00 34.7 Delaware $ 54,485.00 48 Florida $ 52,426.00 25.5 Georgia $ 48,236.00 13.1 Hawaii $ 57,015.00 15.9 Idaho $ 45,968.00 15.1 Illinois $ 58,764.00 21.9 Indiana $ 48,678.00 26.6 Iowa $ 51,865.00 11.5 Kansas $ 53,426.00 14.3 Kentucky $ 43,770.00 32.5 Louisiana $ 47,460.00 28.3 Maine $ 50,634.00 29.9 Maryland $ 64,640.00 38.2 Massachusetts $ 74,187.00 32.1 Michigan $ 49,228.00 24.4 Minnesota $ 58,834.00 14.2 Mississippi $ 38,914.00 13.6 Missouri $ 48,656.00 26.9 Montana $ 49,747.00 14.1 Nebraska $ 54,515.00 8.7 Nevada $ 51,161.00 20.1 New Hampshire $ 63,502.00 32 New Jersey $ 70,471.00 31.7 New Mexico $ 43,326.00 30.2 New York $ 71,717.00 18.2 North Carolina $ 47,766.00 22.3 North Dakota $ 57,232.00 11.4 Ohio $ 50,199.00 38.3 Oklahoma $ 47,341.00 16.7 Oregon $ 53,191.00 14 Pennsylvania $ 58,032.00 35.6 Rhode Island $ 56,361.00 29.5 South Carolina $ 45,438.00 22.7 South Dakota $ 53,962.00 10.5 Tennessee $ 48,684.00 31.2 Texas $ 52,813.00 10.8 Utah $ 48,939.00 18.9 Vermont $ 55,293.00 23.8 Virginia $ 59,657.00 18.3 Washington $ 64,758.00 15.8 West Virginia $ 42,315.00 52.8 Wisconsin $ 53,227.00 21.1 Wyoming $ 62,189.00 14.1
Make the summary statistics needed for the hypothesis test based on the following scatterplot that shows the per capita income on the horizontal axis and the Overdose Death Rate on the vertical axis. Briefly summarize the visual association between the two variables (positive, negative, or no association). State 2019 Per Capita Income Overdose Death Rate (per 100,000) Alabama $ 44,145.00 16.3 Alaska $ 62,806.00 17.8 Arizona $ 46,058.00 26.8 Arkansas $ 44,629.00 13.5 California $ 66,619.00 15 Colorado $ 61,157.00 18 Connecticut $ 77,289.00 34.7 Delaware $ 54,485.00 48 Florida $ 52,426.00 25.5 Georgia $ 48,236.00 13.1 Hawaii $ 57,015.00 15.9 Idaho $ 45,968.00 15.1 Illinois $ 58,764.00 21.9 Indiana $ 48,678.00 26.6 Iowa $ 51,865.00 11.5 Kansas $ 53,426.00 14.3 Kentucky $ 43,770.00 32.5 Louisiana $ 47,460.00 28.3 Maine $ 50,634.00 29.9 Maryland $ 64,640.00 38.2 Massachusetts $ 74,187.00 32.1 Michigan $ 49,228.00 24.4 Minnesota $ 58,834.00 14.2 Mississippi $ 38,914.00 13.6 Missouri $ 48,656.00 26.9 Montana $ 49,747.00 14.1 Nebraska $ 54,515.00 8.7 Nevada $ 51,161.00 20.1 New Hampshire $ 63,502.00 32 New Jersey $ 70,471.00 31.7 New Mexico $ 43,326.00 30.2 New York $ 71,717.00 18.2 North Carolina $ 47,766.00 22.3 North Dakota $ 57,232.00 11.4 Ohio $ 50,199.00 38.3 Oklahoma $ 47,341.00 16.7 Oregon $ 53,191.00 14 Pennsylvania $ 58,032.00 35.6 Rhode Island $ 56,361.00 29.5 South Carolina $ 45,438.00 22.7 South Dakota $ 53,962.00 10.5 Tennessee $ 48,684.00 31.2 Texas $ 52,813.00 10.8 Utah $ 48,939.00 18.9 Vermont $ 55,293.00 23.8 Virginia $ 59,657.00 18.3 Washington $ 64,758.00 15.8 West Virginia $ 42,315.00 52.8 Wisconsin $ 53,227.00 21.1 Wyoming $ 62,189.00 14.1
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question
Make the summary statistics needed for the hypothesis test based on the following
State | 2019 | |
Per Capita Income | Overdose Death Rate (per 100,000) | |
Alabama | $ 44,145.00 | 16.3 |
Alaska | $ 62,806.00 | 17.8 |
Arizona | $ 46,058.00 | 26.8 |
Arkansas | $ 44,629.00 | 13.5 |
California | $ 66,619.00 | 15 |
Colorado | $ 61,157.00 | 18 |
Connecticut | $ 77,289.00 | 34.7 |
Delaware | $ 54,485.00 | 48 |
Florida | $ 52,426.00 | 25.5 |
Georgia | $ 48,236.00 | 13.1 |
Hawaii | $ 57,015.00 | 15.9 |
Idaho | $ 45,968.00 | 15.1 |
Illinois | $ 58,764.00 | 21.9 |
Indiana | $ 48,678.00 | 26.6 |
Iowa | $ 51,865.00 | 11.5 |
Kansas | $ 53,426.00 | 14.3 |
Kentucky | $ 43,770.00 | 32.5 |
Louisiana | $ 47,460.00 | 28.3 |
Maine | $ 50,634.00 | 29.9 |
Maryland | $ 64,640.00 | 38.2 |
Massachusetts | $ 74,187.00 | 32.1 |
Michigan | $ 49,228.00 | 24.4 |
Minnesota | $ 58,834.00 | 14.2 |
Mississippi | $ 38,914.00 | 13.6 |
Missouri | $ 48,656.00 | 26.9 |
Montana | $ 49,747.00 | 14.1 |
Nebraska | $ 54,515.00 | 8.7 |
Nevada | $ 51,161.00 | 20.1 |
New Hampshire | $ 63,502.00 | 32 |
New Jersey | $ 70,471.00 | 31.7 |
New Mexico | $ 43,326.00 | 30.2 |
New York | $ 71,717.00 | 18.2 |
North Carolina | $ 47,766.00 | 22.3 |
North Dakota | $ 57,232.00 | 11.4 |
Ohio | $ 50,199.00 | 38.3 |
Oklahoma | $ 47,341.00 | 16.7 |
Oregon | $ 53,191.00 | 14 |
Pennsylvania | $ 58,032.00 | 35.6 |
Rhode Island | $ 56,361.00 | 29.5 |
South Carolina | $ 45,438.00 | 22.7 |
South Dakota | $ 53,962.00 | 10.5 |
Tennessee | $ 48,684.00 | 31.2 |
Texas | $ 52,813.00 | 10.8 |
Utah | $ 48,939.00 | 18.9 |
Vermont | $ 55,293.00 | 23.8 |
Virginia | $ 59,657.00 | 18.3 |
Washington | $ 64,758.00 | 15.8 |
West Virginia | $ 42,315.00 | 52.8 |
Wisconsin | $ 53,227.00 | 21.1 |
Wyoming | $ 62,189.00 | 14.1 |

Transcribed Image Text:**Graph Analysis**
This scatter plot illustrates the relationship between per capita income and the overdose death rate. The horizontal axis (x-axis) represents the per capita income in US dollars, ranging from $0 to $90,000. The vertical axis (y-axis) shows the overdose death rate, with values ranging from 0 to 60.
### Key Observations:
- **Scatter Pattern**: The data points are scattered across the plot, indicating variability in overdose death rates across different income levels.
- **Income Range**: Most of the data lies between $30,000 and $70,000 per capita income.
- **Death Rates**: The overdose death rates vary widely, with several observations clustered around the 20-30 range, regardless of income level.
- **Higher Death Rates**: A few outliers show higher death rates at different income levels, indicating that overdose deaths can be significant even at different levels of income.
This graph is valuable for understanding that there isn't a straightforward correlation between income and overdose death rates, suggesting other factors may contribute to overdose deaths beyond income levels.
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