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The number of flaws in a fiber optic cable follows a poisson process with an average of 0.6 per 100 feet.
(a) Find the probability of exactly 2 flaws in a 200-foot cable.
(b) Find the probability of exactly 1 flaw in the first 100 feet and exactly 1 flaw in the second 100 feet.
Show that someone will think that the claim has more than a fifty percent chance of being true if p > q / (1 + q). Explain.
Use PHStat to make a box-whisker plot. If PHSTAT has yet to be installed, calculate Xmin, Xmax, Q 1 , Q 3 and median using equation in Class Notes-Quartiles, Percentile & Dectiles.
at ajax spring water a half-liter bottle of soft drink is supposed to contain a mean of 520 ml. the filling process
The probabilities .9 and .1 respectively. Give the probability distribution for daily sales. Find the mean and standard deviation of the daily sales.
a consumer survey mailed to 400 young adults aged 18-24 included a 10 gift card from blockbuster. the same survey was
Standard deviation is 250 pounds. if you pull a weight of at least 4200 pounds with this tow chain, what percentage of time would you expect the chain to break.
In a large section of a statistics class, the points for the final exam are normally distributed with a mean of 72 and a standard deviation of 9. Find the lowest score on the final exam that would qualify a student for an A, a B and a C.
a survey reported that 70 of those responding to a national survey of college freshmen were interested in taking summer
a company fills bags with fertilizer for retail sale. the weights of the bags of fertilizer have a normal distribution
Assume the probability of a tire blowout is 0.102% per 50,000 miles of use and that a person travels 13,000 miles per year in a car. Assume that the probability of loss of control is 30% if the blowout occurs on the front tires and 15% for the rea..
Later, we"ll discuss a method called "backward" elimination for determining which variables to include in your final model. What about the coefficients?
It is really frustrating to run out of stock. Why wouldn't an organization always store large quantities of inventory to eliminate shortages and stockouts?
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