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The following examples are experiments and their associated random variables. In each case identify the values the random variable can assume and state whether the random variable is discrete or continuous:
EXPERIMENT RANDOM VARIABLE (x)
a.) Take a 20-question examination Number of questions answered correctly
b.) Observe cars arriving at a tollbooth Number of cars arriving at the tollbooth for 1 hour
c.) Audit 50 tax returns Number of returns containing errors
d.) Observe an employee’s work Number of non-productive hours
for 8 hours
e.) Weigh a shipment of goods Number of pounds
21. For the standard normal random variable z, compute the following probabilities:
a.) P(0 ≤ z ≤ 0.83)
b.) P(− 1.57 ≤ z ≤ 0)
c.) P(z > 0.44)
d.) P(z ≥ 20.23)
e.) P(z < 1.20)
f.) P(z ≤ 20.71)
A bag contains 4 red marbles, 3 blue marbles, and 7 green marbles. If a marble is randomly selected from the bag, what is the probability that it is blue?
A normal population has an average of 80 and a standard deviation of 10. You select a sample of 25. Calculate the probability that the sample mean
Use Gauss-Jordan method to determine solution to following system of equations?
Choose at random one of the random sample averages of 5 rectangles. Calculate the average value for a random sample of 20 rectangles.
Suppose it is desired to estimate the population mean number of miles with a margin of error of ± 2 miles at 95% confidence. Do the data provide this desired level of precision? What action, if any, would you recommend be taken?
Employees of a local company are classified according to gender and job type. The following table summarizes the number of people in each job category.
Assuming a normal distribution, What is the z-score associated with the second quartile? If we wish to have 95% confidence interval, what would be the value of the confidence coefficient?
A mean of 200 and a standard deviation of 20. Determine the number of boxes,x, where 80% of the number of boxes received is less than x.
A television station estimates that 45% of college students watch the Super Bowl. For a sample of 240 students selected at random, what is the mean and variance of the number of students who watch this game?
What is the probability that none can transact business in a foreign language?
What is the relationship between the amount spent per week on food and the size of the family? Do larger families spend more on food?
Guesses for all answer find Mean, variance, standard deviation, the probability of getting exactly six question correct and the probability of getting at least six question correct.
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