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BSTAT Study Set 1
Exam 7: Continuous Probability Distributions
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Question 101
Essay
{Electronics Test Narrative} What is the mean amount of time it takes a student to finish the test?
Question 102
True/False
If X is a continuous random variable on the interval [0, 10], then P ( X > 5)= P ( X ³ 5).
Question 103
Essay
Suppose you have an F distribution with degrees of freedom 10, 20. a. Find the mean b. Find the variance. c. Find the standard deviation.
Question 104
Essay
Calculus Scores Scores of high school students on a national calculus exam were normally distributed with a mean of 86 and a standard deviation of 4. (Total possible points = 100.){Calculus Scores Narrative} What is the probability that a randomly selected student will have a score between 80 and 90?
Question 105
True/False
In the standard normal distribution, z
0.05
= 1.645 means that 5% of all values of z are below 1.645 and 95% are above it.
Question 106
Essay
Suppose f(x)equals 1\50 on the interval [0, 50]. a. What is the distribution of X ? b. What does the graph of f(x)look like? c. Find P ( X £ 25) d. Find P ( X ³ 25) e. Find P ( X = 25) f. Find P (0 X g. Find P ( - 3 X h. Find P (0 X
Question 107
Essay
Waiting Time The length of time patients must wait to see a doctor at an emergency room in a large hospital has a uniform distribution between 40 minutes and 3 hours. {Waiting Time Narrative} What is the probability that a patient would have to wait between one and two hours?
Question 108
Multiple Choice
In its standardized form, the normal distribution:
Question 109
Essay
Battery Life A certain brand of batteries has a lifetime that has a normal distribution with a mean of 3,750 hours and a standard deviation of 300 hours. {Battery Life Narrative} What proportion of these batteries will last less than 3,600 hours?
Question 110
True/False
To be a legitimate probability density function, all possible values of f(x)must lie between 0 and 1 (inclusive).
Question 111
Essay
Subway Waiting Time At a subway station the waiting time for a subway is found to be uniformly distributed between 1 and 5 minutes. {Subway Waiting Time Narrative} What is the probability of waiting no more than 3 minutes?