Problem 1: The credit card debt for college seniors has a normal distribution with a mean...
The average credit card debt for college seniors is $3120. The debt is normally distributed with standard deviation of $1100. Find P35.
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...
MUST use the NORM.DIST() or NORM.INVO) Normal Distribution functions in Excel. Provide your final answer rounded to 4 decimal places in the yellow highlight cell. Problem (i): The average credit card debt for college seniors is $3262. The debt has a normal distribution with a standard deviation of $1100. (4 points) a) What is the probability that a randomly selected college senior owes more than $4000? b) What is the probability that a randomly selected college senior owes between $4000...
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,...
22. level of styliance 23. An alpha level would be divided into two in the case of a A. right tail test B. left tail test C. 2 tail test D. A or B E. None of the above 24. Consider the following situation: It has been reported that the average credit card debt for college seniors is $3262. The student senate at a large university feels that their seniors have a debt much less than this, so it conducts...
Problem 2 (20pts) The mean balance that college students owe on their credit card is $1096 with a standard deviation of $350. If all possible random samples of size 144 are taken from this population, determine the following: a) name of the Sampling Distribution b) mean and standard error of the sampling distribution of the mean (use the correct name and symbol for each) c) percent of sample means for a sample of 144 college students that is greater than...
The distribution of a test's scores for college-bound male seniors has a mean of 1523 and a standard deviation of 311. The distribution of a test's scores for college-bound female seniors has a mean of 1491 and a standard deviation of 303. One male and one female are randomly selected. Assume their scores are independent.
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...
The time needed for college students to complete a certain paper-and-pencil maze follows a normal distribution with a mean of µ = 30 seconds and a standard deviation of σ = 3 seconds. Nine randomly selected college students complete the maze. The sampling distribution of the sample mean X it takes the sampled students to complete the maze is A. normal with mean 30 and standard deviation 3. B. normal with mean 30 and standard deviation 1. C. negatively skewed...
A credit card company claims that the mean credit card debt for individuals is greater than $ 5,000. You want to test this claim. You find that a random sample of 34 cardholders has a mean credit card balance of $ 5,228 and a standard deviation of $ 550. At alpha equals 0.10, can you support the claim? Complete parts (b) through (e) below. Assume the population is normally distributed. (b) Find the critical value(s) and identify the rejection region(s)....