Exam 6: Continuous Distributions

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The probability that a call to an emergency help line is answered in less than 10 seconds is 0.8.Assume that the calls are independent of each other.Using the normal approximation for binomial with a correction for continuity, the probability that at least 75 of 100 calls are answered within 10 seconds is approximately _______

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If x is uniformly distributed over some interval.The mean value (μ)of x is 2 and its variance (σ2)is 1/3.The probability that x is between 2 and 2.5, P(2 \le x \le 2.5), is _________.

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In a standard normal distribution, if the area under curve to the right of a z-value is 0.10, then the area to the left of the same z-value is -0.10.

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If x, the time (in minutes)to complete an change job at certain auto service station, is uniformly distributed over the interval 20 to 30, inclusively (20 \le x \le 30), then the probability that an oil change job is completed in 33 to 35 minutes, inclusively, i.e., P(33 \le x \le 35)is __________________.

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The normal approximation for binomial distribution can be used when n=10 and p=1/5.

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If x, the time (in minutes)to complete an oil change job at certain auto service station, is uniformly distributed over the interval 20 to 30, inclusively (20 \le x \le 30), then the standard deviation of this distribution is __________________.

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Suppose the number of parking spots at urban grocery stores is uniformly distributed over the interval 90 to 140, inclusively (90 \le x \le 140), then the height of this distribution, f(x), is __________________.

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The probability that someone will prefer Coke over Pepsi is 0.56.A researcher asked 90 people which soda pop they preferred, and used the normal approximation to the binomial with a correction for continuity, what would be the mean used in the calculation?

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Completion time (from start to finish)of a building remodeling project is normally distributed with a mean of 200 work-days and a standard deviation of 10 work-days.To be 99% sure that we will not be late in completing the project, we should request a completion time of _______ work-days.

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In a busy gas station, an average of 2.4 cars arrive every 5 minutes.What is the average time between arrivals?

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Suppose the total time to fill a routine prescription at a local pharmacy averages 35 minutes starting from the time the physician places the order to the time it is dispensed.Assume the standard deviation is 11 minutes and the z score is -1.3.What is x?

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A z score is the number of __________ that a value is from the mean.

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Let z be a normal random variable with mean 0 and standard deviation 1.What is P(z > -1.1)?

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The average time between phone calls arriving at a call center is 30 seconds.Assuming that the time between calls is exponentially distributed, find the probability that more than a minute elapses between calls.

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If the number of parking spots at urban grocery stores is uniformly distributed over the interval 90 to 140, inclusively (90 \le x \le 140), then the mean of this distribution is __________________.

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Within a range of z scores from -2 to +2, you can expect to find _______ per cent of the values in a normal distribution.

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At a certain workstation in an assembly line, the time required to assemble a component is exponentially distributed with a mean time of 10 minutes.Find the probability that a component is assembled in 7 minutes or less?

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Participants in a 2 day biking event, cross the finish line at a rate of 10 bike riders per fifteen minute interval.On average, how much time, in minutes, elapses between bike riders?

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Inquiries arrive at a record message device according to a Poisson process at a rate of 15 inquiries per minute.The probability that it takes more than 12 seconds for the first inquiry to arrive is approximately _________

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Sure Stone Tire Company has established that the useful life of a particular brand of its automobile tires is normally distributed with a mean of 40,000 miles and a standard deviation of 5000 miles.What is the probability that a randomly selected tire of this brand has a life of at most 30,000 miles?

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