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Question: Suppose that a test for opium use has a 2% false positive rate and a 5% false negative rate. That is, 2% of people who do not use 5% of opium users test negative for opium. Furthermore, suppose that 1% of people actually use opium.
a) Find the probability that someone who tests negative for opium use does not use opium.
b) Find the probability that someone who tests positive for opium use actually uses opium.
A "random survey" was conducted of 3274 people of the "microprocessor generation" (people born since 1971, the year the microprocessor were invented). It was reported that 48% of those
for a population that is not normally distributed the distribution of the sample means will .be negatively skewed
The sample mean and standard deviation are 37 and 32 respectively.
How does this probability compare to the probability that the word will be received correctly if we didn't use check bits, in which case all 4 bits would have to be received correctly for the word to be correct?
What was written by Hamilton and, Jay, and, Madison encouraging the ratification of the constitution?
Draft a research proposal for my project management. Choose any topic that you may think of. It should be 10-13 pages and there should be scholarly references included. Include any idea and this should only come from reliable sources and not inte..
Explain the difference between multiple independent variables and multiple levels of independent variables. Which is better?
About 95% are between 500 +- 200; i.e. between 300 and 700 Where is the data located? Where is the "middle" of the data? How variable are the data? How spread out about the "middle" are the data?
Many samples, each of 100 observations, are drawn from a population in which there is a correlation of 0.70 between two variables. How often would you expect to find a statistically significant correlation?
Interstate 90 is the longest of the ease-west U.S. interstate highways with its 3,112 miles stretching from Boston, MA at I-93 on the eastern end to Seattle
A thorough examination reveals there is nothing wrong with the filling machine. From a statistical standpoint, was there a "type" error made? If yes, which type? Explain.
In a certain instant lottery game, the chance of a win is stated as 16?%. Express the indicated degree of likelihood as a probability value.
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