According to a study completed by Nellie Mae in 2005, the average credit card debt of a graduating college student is normally distributed with a mean of $2000. Given the standard deviation is $400, what is the probability that a random sample of 4 graduating student will have a debt between $1800 and $2200?
Question 3 options:
a) 0.95
b) 0.38
c) 0.68
d) 0.99



According to a study completed by Nellie Mae in 2005, the average credit card debt of...
Economists suggest that students not accrue more than $2000 in credit card debt before graduating from college. In 2004, the Nellie Mae organization surveyed a random sample of 1074 U.S. college students about their credit situation and used the data to test the hypotheses: Ho: - 2000 Hoiu > 2000, where is the mean credit card debt for all US college students in 2004. The students in the survey had an average credit card debt of $2169. The p-value for...
According to the government lending institute Sallie Mae, students graduating college in United States have an average credit card debt of $6,130 with a standard deviation of $840. A random sample of 27 graduating seniors was selected, and their average credit card debt was found to be $5,760. Does this sample provide enough evidence to challenge the findings by Sallie Mae?a=0.05. What is the test statistic?
According to the government lending institute Sallie Mae, students graduating college in United States have an average credit card debt of $6,130 with a standard deviation of $840. A random sample of 27 graduating seniors was selected, and their average credit card debt was found to be $5,760. Does this sample provide enough evidence to challenge the findings by Sallie Mae? α = 0.05. What are the null and alternative hypotheses for this study? Group of answer choices Ho: µ...
According to the government lending institute Sallie Mae, students graduating college in United States have an average credit card debt of $6,130 with a standard deviation of $840. A random sample of 27 graduating seniors was selected, and their average credit card debt was found to be $5,760. Does this sample provide enough evidence to challenge the findings by Sallie Mae? α = 0.05. What is the test statistic? Group of answer choices z = 2.29 t= -2.29 z =...
According to the government lending institute Sallie Mae, students graduating college in United States have an average credit card debt of $6,130 with a standard deviation of $840. A random sample of 27 graduating seniors was selected, and their average credit card debt was found to be $5,760. Does this sample provide enough evidence to challenge the findings by Sallie Mae? α = 0.05. What is the decision? Group of answer choices There is not enough evidence to prove that...
The average credit card debt for college seniors is $3120. The debt is normally distributed with standard deviation of $1100. Find P35.
According to a lending institution, students graduating from college have an average credit card debt of $4100. A random sample of 40 graduating seniors was selected, and their average credit card debt was found to be $4428. Assume the standard deviation for student credit card debt is $1,300. Using alphaαequals=0.01, complete parts a through c. a) Does this sample provide enough evidence to challenge the findings by the lending institution? Determine the null and alternative hypotheses. Upper H 0H0: muμ...
2. It has been reported that the average credit card debt for college series is $ 3260. The student serate at a large university feels that their, their seniors have a debt. much less than this : So it conducts a study of 47 randomly selected seniors and finds that therardoint sample has an average debt of $ 2995, with a headpoby deviation of $1100. Is the student Schinto correct Use a 001 (Murst State Ho, Ho, the Rejection Region,...
The average credit card debt for college seniors is $3262. If the debt is normally distributed with a standard deviation of $1100, find these probabilities. a) The senior owes less than $1000. b) The senior owes more than $4000. c) The senior owes between $3000 and $4000 d) The senior owes less than $1000 or more than $4000 e) The senior owes exactly $2500 f) What is the minimum amount a senior needs to owe to be considered a senior...
For questions 1-4 use the following scenario A specific study found the average of doctor visits per year for people over 55 is 8 with a standard deviation of 2. Assume that the variable is normally distributed. 1. Identify the population mean 2. Identify the population standard deviation 3. Suppose a random sample of 15 people over 55 is selected. What is the probability that the sample mean is above 9? 4. Suppose a random sample of 10 people over...