Nominal income refers to an income value that is not adjusted for inflation. Real income adjusts the nominal value for the rate of inflation. Real income per capita is considered a good measure of the buying power of an individual in a particular area because it adjusts for both the number of people in the area and the relative inflation of the area. According to Forbes magazine, the state with the highest annual real income per capita in  2020 is Connecticut with a real per capita income of $68,533. Suppose that the annual real income of individuals in Connecticut follows a normal distribution with a mean of $68,533 and standard deviation of 23.480 a. What is the probability that an individual in Connecticut has an annual real income of $50,000  or more (to 2 decimals)? c. What is the probability that an individual in Connecticut has an annual real income between$60,000  and $80,000  (to 2 decimals)?   d. What is the annual real income of a person in the 99th  percentile of annual real income in Connecticut (to 2 decimals)? $

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter6: Exponential And Logarithmic Functions
Section6.1: Exponential Functions
Problem 3SE: The Oxford Dictionary defines the word nominal asa value that is “stated or expressed but...
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Nominal income refers to an income value that is not adjusted for inflation. Real income adjusts the nominal value for the rate of inflation. Real income per capita is considered a good measure of the buying power of an individual in a particular area because it adjusts for both the number of people in the area and the relative inflation of the area. According to Forbes magazine, the state with the highest annual real income per capita in  2020 is Connecticut with a real per capita income of $68,533. Suppose that the annual real income of individuals in Connecticut follows a normal distribution with a mean of $68,533 and standard deviation of 23.480

a. What is the probability that an individual in Connecticut has an annual real income of $50,000  or more (to 2 decimals)?

c. What is the probability that an individual in Connecticut has an annual real income between$60,000  and $80,000  (to 2 decimals)?

 

d. What is the annual real income of a person in the 99th  percentile of annual real income in Connecticut (to 2 decimals)?

$   

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