Exam 5: Normal, Binomial, Poisson, and Exponential Distributions

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Using the standard normal distribution,the Z-score representing the 5th percentile is 1.645.

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An exponential distribution with parameter λ\lambda = 0.2 has mean and standard deviation both equal to 5.

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The mean μ\mu Of a probability distribution is a:

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A random variable X is normally distributed with a mean of 175 and a standard deviation of 50.Given that X = 150,its corresponding Z- score is -0.50.

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Which probability distribution applies to the number of events occurring within a specified period of time or space

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If the value of the standard normal random variable Z is positive,then the original score is where in relationship to the mean?

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If the mean of an exponential distribution is 2,then the value of the parameter λ\lambda Is

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The Poisson random variable is a:

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The Poisson and Exponential distributions are commonly used in which of the following applications

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For a given probability of success p that is not too close to 0 or 1,the binomial distribution tends to take on more of a symmetric bell shape as the number of trials n increases.

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A binomial distribution with n number of trials,and probability of success p can be approximated well by a normal distribution with mean np and variance σ2=np(1p) if np>5 and n(1p)>5\sigma ^ { 2 } = n p ( 1 - p ) \text { if } n p > 5 \text { and } n ( 1 - p ) > 5

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We assume that the outcomes of successive trials in a binomial experiment are:

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The Poisson distribution is characterized by a single parameter λ\lambda ,which must be positive.

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Tossing a coin is an example of a (n)

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What is the variance of the time it takes a technician to fix a computer problem? A continuous random variable X has the probability density function: f(x)= 2 e2xe ^ { - 2 x } , xx \geq 0

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Which of the following distributions is appropriate to measure the length of time between arrivals at a grocery checkout counter?

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What type of probability distribution will most likely be used to analyze warranty repair needs on new microwaves in this situation? A used car salesman in a small town states that,on the average,it takes him 5 days to sell a car.Assume that the probability distribution of the length of time between sales is exponentially distributed.

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If the random variable X is exponentially distributed with parameter λ\lambda = 1)5,then P(2 \leq X \leq 4),up to 4 decimal places,is

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Given that Z is a standard normal random variable,P(-1.0 \leq Z \leq 1.5)is

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The binomial distribution is a continuous distribution that is not far behind the normal distribution in order of importance.

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