In: Statistics and Probability
1. (15 pts) The following data show the percentage change in population for the 50 states and the District of Columbia from 2000 to 2009.
| 
 State  | 
 Percent Change  | 
 State  | 
 Percent Change  | 
 State  | 
 Percent Change  | 
| 
 Alabama  | 
 5.9  | 
 Kentucky  | 
 6.7  | 
 North Dakota  | 
 0.7  | 
| 
 Alaska  | 
 11.4  | 
 Louisiana  | 
 0.5  | 
 Ohio  | 
 1.7  | 
| 
 Arizona  | 
 28.6  | 
 Maine  | 
 3.4  | 
 Oklahoma  | 
 6.9  | 
| 
 Arkansas  | 
 8.1  | 
 Maryland  | 
 7.6  | 
 Oregon  | 
 11.8  | 
| 
 California  | 
 9.1  | 
 Massachusetts  | 
 3.9  | 
 Pennsylvania  | 
 2.6  | 
| 
 Colorado  | 
 16.8  | 
 Michigan  | 
 0.3  | 
 Rhode Island  | 
 0.5  | 
| 
 Connecticut  | 
 3.3  | 
 Minnesota  | 
 7  | 
 South Carolina  | 
 13.7  | 
| 
 Delaware  | 
 13  | 
 Mississippi  | 
 3.8  | 
 South Dakota  | 
 7.6  | 
| 
 District of Columbia  | 
 4.8  | 
 Missouri  | 
 7  | 
 Tennessee  | 
 10.7  | 
| 
 Florida  | 
 16  | 
 Montana  | 
 8.1  | 
 Texas  | 
 18.8  | 
| 
 Georgia  | 
 20.1  | 
 Nebraska  | 
 5  | 
 Utah  | 
 24.7  | 
| 
 Hawaii  | 
 6.9  | 
 Nevada  | 
 32.3  | 
 Vermont  | 
 2.1  | 
| 
 Idaho  | 
 19.5  | 
 New Hampshire  | 
 7.2  | 
 Virginia  | 
 11.4  | 
| 
 Illinois  | 
 4  | 
 New Jersey  | 
 3.5  | 
 Washington  | 
 13.1  | 
| 
 Indiana  | 
 5.6  | 
 New Mexico  | 
 10.5  | 
 West Virginia  | 
 0.6  | 
| 
 Iowa  | 
 2.8  | 
 New York  | 
 3  | 
 Wisconsin  | 
 5.4  | 
| 
 Kansas  | 
 4.8  | 
 North Carolina  | 
 16.6  | 
 Wyoming  | 
 10.2  | 
a. Construct a relative frequency distribution (5 pts) and draw a histogram of the data. (4 pts)
b. Round the data to integers in percentage and then create a stem-and-leaf display of these data. (4 pts)
c. Describe the shape of the distribution. (2 pts)
a. Construct a relative frequency distribution (5 pts) and draw a histogram of the data. (4 pts)

Formula Ref:
b.  Round the data
to integers in percentage and then create a stem-and-leaf display
of these data. (4 pts)

Describe the shape of the distribution. (2 pts
It is skewed right distribution