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State BTU (millions) Rhode Island 172.9 New York 179.5 California 201.1 Hawaii 201.6 Connecticut 203.3 Vermont 205.9 Massachusetts 208.6 Florida 210.4 New Hampshire 214.8 Arizona
State | BTU (millions) |
Rhode Island | 172.9 |
New York | 179.5 |
California | 201.1 |
Hawaii | 201.6 |
Connecticut | 203.3 |
Vermont | 205.9 |
Massachusetts | 208.6 |
Florida | 210.4 |
New Hampshire | 214.8 |
Arizona | 214.8 |
Nevada | 232.4 |
Maryland | 235.6 |
Oregon | 252.8 |
North Carolina | 254.7 |
New Jersey | 256.2 |
District of Columbia | 267.2 |
Michigan | 273.7 |
Utah | 277.5 |
Colorado | 279.9 |
Georgia | 281.5 |
Pennsylvania | 284.4 |
Maine | 285.4 |
Virginia | 287.7 |
Delaware | 298.3 |
Washington | 298.3 |
Illinois | 300.3 |
Missouri | 300.9 |
Wisconsin | 302.9 |
Ohio | 319.1 |
Tennessee | 324.9 |
Idaho | 325.4 |
New Mexico | 329.7 |
South Carolina | 332.6 |
Minnesota | 339.1 |
Arkansas | 360.8 |
Mississippi | 379.5 |
West Virginia | 389.2 |
Montana | 389.5 |
Kansas | 390.4 |
Alabama | 395.4 |
Oklahoma | 411.1 |
Indiana | 426.1 |
Kentucky | 427.1 |
South Dakota | 451.3 |
Nebraska | 463.8 |
Texas | 471.3 |
Iowa | 471.4 |
North Dakota | 788.4 |
Louisiana | 849.3 |
Alaska | 872.7 |
Wyoming | 948.5 |
a) What proportion of these states has per capita energy consumption within +-1 standard devation of the mean, within +-2 standard devation of the mean, and within +-3 standard devation of the mean?
b) Compare your findings with what would be expected on the basis of the empirical rule. Are you surprised at the results in (a)?
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