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Suppose 60% of the people in town will get exposed to flu in the next month. If you are exposed and not inoculated then the probability of getting the flu is 80%, but if you are inoculated that probability drops to 15%. Of two executives at Beta company, one is inoculated and the other is not. What is the probability that atleast one will not get the flu? Assume that the events that determine whether or not they get the flu is independent.
let x be a discrete random variable that is uniform over the set of integers in the range ab where a and b are given
In playing the Lemonade Stand Game, Bob decreased his price per cup by two cents, from $.27 per cup to $.25 per cup. At the .05 level of significance, did net revenue increase?
question a bed and breakfast breaks even every month if they book 30 rooms over the course of a month. their fixed cost
By definition, these are not consistent - e.g. the effect of temperature is different at the two photo-periods. What to do if an interaction is present?
At.01 significance level, can we conclude that 30-year mortgage rate for small banks is less than 6%? Evaluate the p-value.
1.two coins are tossed and the total number of heads is counted. which of the following would be a legitimate
Experienced relief of both itchy eyes and skin rash. What is the probability that a patient who takes the drug will experience relief of at least one of two symptoms?
Does the data prove a significant difference in mean GPAs? GPA1 GPA for Randomly Selected Students in Four Business Majors.
Find the probability that the number who say oatmeal is their favorite cookie is (a) exactly four, (b) at least four, and (c) less than four.
Can you please explain a general strategy for factoring in a very organized way. Give an example if possible.
The error between the sample mean and the population mean for a sample of n = 16 is 5 points and the error between a sample mean and population mean for a sample of n = 100 is 2 points. Explain the difference in the standard error for the two samp..
We monitor the number of incoming calls into a doctor's office. Let X be the number of incoming calls between the hours of l pm and 2 pm and Y be the number of calls between l pm and 3 pm.
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