1. World's Richest. Each year, Forbes magazine publishes a list of the world's richest people. In 2009, the six richest people, their citizenship, and their wealth (to the nearest billion dollars) ame Citizenship Wealth ($ billion) illlam Gate (G) United States 40 arren Buffett (B) arlos Slim Helu (H) wrence Ellison (E) arl Albrecht (A) gvar Kamprad (K) United States 38 Мexico 35 United States 23 Sweden 22 Germany 22

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1. World's Richest. Each year,
Forbes magazine publishes a list of the world's richest people. In
2009, the six richest people, their citizenship, and their wealth (to the nearest billion dollars)
Name
Citizenship
Wealth ($ billion)
Willlam Gate (G)
Warren Buffett (B)
Carlos Slim Helu (H)
Lawrence Ellison (E)
Karl Albrecht (A)
United States
40
United States
38
Мexico
35
United States
23
Sweden
22
Ingvar Kamprad (K)
Germany
22
Calculate the mean wealth, µ, of the six people.
а.
b.
For samples of size 2, construct a table and calculate the means for samples of size 2.
С.
For a random sample of size 2, what is the chance that the sample mean will equal the
population mean?
d. For a random sample of size 2, determine the probability that the mean wealth of the two
people obtained will be within 2 (i.e., $2 billion) of the population mean. Interpret your result in
terms of percentages.
Transcribed Image Text:1. World's Richest. Each year, Forbes magazine publishes a list of the world's richest people. In 2009, the six richest people, their citizenship, and their wealth (to the nearest billion dollars) Name Citizenship Wealth ($ billion) Willlam Gate (G) Warren Buffett (B) Carlos Slim Helu (H) Lawrence Ellison (E) Karl Albrecht (A) United States 40 United States 38 Мexico 35 United States 23 Sweden 22 Ingvar Kamprad (K) Germany 22 Calculate the mean wealth, µ, of the six people. а. b. For samples of size 2, construct a table and calculate the means for samples of size 2. С. For a random sample of size 2, what is the chance that the sample mean will equal the population mean? d. For a random sample of size 2, determine the probability that the mean wealth of the two people obtained will be within 2 (i.e., $2 billion) of the population mean. Interpret your result in terms of percentages.
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