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The birthday problem. Suppose we pick three people at random. For each of the following questions, ignore the special case where someone might be born on February 29th, and assume that births are evenly distributed throughout the year.
(a) What is the probability that the first two people share a birthday?
(b) What is the probability that at least two people share a birthday?
Find the probability that a randomly selected trading value exceeds 4.1 million and find the trading volume greater than 90% of all trading volumes. Use formula X1 = Z σ + µ
a student organization wants to start a nightclub for students under the age of 21. to assess support for this proposal
since 2000 the toyota camry honda accord and ford taurus have been the three best selling passenger cars in the united
Two distributions. If two distributions have exactly the same mean and standard deviation, must their histograms have the same shape?
Removing water from paper. The percentage of water removed from paper as it passes through a dryer depends on the temperature of the dryer and the speed.
Number of rescue calls received by rescue squad in city follows a Poisson distribution with mu = 2.83 per day. Squad can handle at most four calls a day. Determine the probability that squad will be able to handle all calls on a particular day?
Divide the class into teams. Each team will select a country's government and visit its offi cial Web site (e.g., try the United States, Australia, New Zealand, Singapore, Norway, Canada, the United Kingdom, the Netherlands, Denmark, Germany, and ..
Using this information, develop the following foundational components for a proposed analysis:
to make your schedule at central jr high you must first choose a math class pre-algebra or algebra. then you must
Construct and interpret the 99% confidence interval for the mean breaking strength of the briefcases produced today.
In a distribution that follows the normal curve. How likely is it that an observation is greater than two standard deviations from the mean?
Assume the population standard deviations are the same. At the .10 significance level, can we conclude that the annual rates of return are higher on the big board?
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