Exam 6: The Normal Distribution and Other Continuous Distributions
Exam 1: Introduction and Data Collection131 Questions
Exam 2: Presenting Data in Tables and Charts178 Questions
Exam 3: Numerical Descriptive Measures148 Questions
Exam 4: Basic Probability146 Questions
Exam 5: Some Important Discrete Probability Distributions169 Questions
Exam 6: The Normal Distribution and Other Continuous Distributions187 Questions
Exam 7: Sampling Distributions183 Questions
Exam 8: Confidence Interval Estimation176 Questions
Exam 9: Fundamentals of Hypothesis Testing: One-Sample Tests167 Questions
Exam 10: Hypothesis Testing: Two Sample Tests160 Questions
Exam 11: Analysis of Variance141 Questions
Exam 12: Simple Linear Regression196 Questions
Exam 13: Introduction to Multiple Regression256 Questions
Exam 14: Time-Series Forecasting and Index Numbers203 Questions
Exam 15: Chi-Square Tests135 Questions
Exam 16: Multiple Regression Model Building92 Questions
Exam 17: Decision Making111 Questions
Exam 18: Statistical Applications in Quality and Productivity Management127 Questions
Exam 19: Further Non-Parametric Tests51 Questions
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Given that X is a normally distributed random variable with a mean of 50 and a standard deviation of 2,find the probability that X is between 47 and 54.
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As a general rule,one can use the normal distribution to approximate a binomial distribution whenever the sample size is at least 30.
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As a general rule,one can use the normal distribution to approximate a binomial distribution whenever the sample size is at least 15.
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Patients arriving at an outpatient clinic follow an exponential distribution at a rate of 1.5 patients per hour.What is the probability that a randomly chosen arrival to be between 10 and 15 minutes?
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Instruction 6-7
A company has 125 personal computers.The probability that any one of them will require repair on a given day is 0.15.
-Referring to Instruction 6-7 and assuming that the number of computers that requires repair on a given day follows a binomial distribution,compute the probability that there will be no more than 8 computers that require repair on a given day using a normal approximation.
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Suppose Z has a standard normal distribution with a mean of 0 and standard deviation of 1.So 27% of the possible Z values are smaller than ________.
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Suppose Z has a standard normal distribution with a mean of 0 and standard deviation of 1.So 50% of the possible Z values are between ________ and ________ (symmetrically distributed about the mean).
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Instruction 6-4
John has two jobs.For daytime work at a jewelry store he is paid $15,000 per month,plus a commission.His monthly commission is normally distributed with mean $10,000 and standard deviation $2,000.At night he works as a waiter,for which his monthly income is normally distributed with mean $1,000 and standard deviation $300.John's income levels from these two sources are independent of each other.
-Referring to Instruction 6-4,the probability is 0.95 that John's commission from the jewelry store is at least how much in a given month?
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The amount of pyridoxine (in grams)in a multiple vitamin is normally distributed with μ = 110 grams and σ = 25 grams.What is the probability that a randomly selected vitamin will contain less than 100 grams or more than 120 grams of pyridoxine?
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The amount of pyridoxine (in grams)in a multiple vitamin is normally distributed with μ = 110 grams and σ = 25 grams.What is the probability that a randomly selected vitamin will contain less than 100 grams of pyridoxine?
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Suppose Z has a standard normal distribution with a mean of 0 and standard deviation of 1.The probability that Z is between -2.89 and -1.03 is ________.
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Instruction 6-4
John has two jobs.For daytime work at a jewelry store he is paid $15,000 per month,plus a commission.His monthly commission is normally distributed with mean $10,000 and standard deviation $2,000.At night he works as a waiter,for which his monthly income is normally distributed with mean $1,000 and standard deviation $300.John's income levels from these two sources are independent of each other.
-Referring to Instruction 6-4,the probability is 0.25 that John's income as a waiter is no more than how much in a given month?
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Instruction 6-2
The city manager of a large city believes that the number of reported accidents on any weekend has a normal distribution.She takes a sample of nine weekends and determines the number of reported accidents during each.The ordered array for this data is: 15,46,53,54,55,76,82,256,407.
-Referring to Instruction 6-2,the seventh standard normal quantile is ________.
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The owner of a fish market determined that the average weight for a rainbow trout is 3.2 kilograms with a standard deviation of 0.8 kilogram.Assuming the weights of rainbow trout are normally distributed,the probability that a randomly selected rainbow trout will weigh more than 4.4 kilograms is ________.
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Instruction 6-4
John has two jobs.For daytime work at a jewelry store he is paid $15,000 per month,plus a commission.His monthly commission is normally distributed with mean $10,000 and standard deviation $2,000.At night he works as a waiter,for which his monthly income is normally distributed with mean $1,000 and standard deviation $300.John's income levels from these two sources are independent of each other.
-Referring to Instruction 6-4,John's commission from the jewelry store will be between what two values symmetrically distributed around the population mean 90% of the time?
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Suppose Z has a standard normal distribution with a mean of 0 and standard deviation of 1.The probability that Z values are larger than ________ is 0.3483.
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The amount of pyridoxine (in grams)in a multiple vitamin is normally distributed with μ = 110 grams and σ = 25 grams.Approximately 83% of the vitamins will have at least how many grams of pyridoxine?
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Times spent watching TV every week by primary school students follow an exponential distribution with mean 10 hours.The probability that a given primary school student spends between 10 and 15 hours watching TV is ________.
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A food processor packages orange juice in small jars.The weights of the filled jars are approximately normally distributed with a mean of 336 grams and a standard deviation of 9.6 grams.Find the proportion of all jars packaged by this process that have weights that fall below 348 grams.
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