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You are given a coin which you know is either fair or double-headed. You believe that the a priori odds of it being fair are F to 1; i.e., you believe that the a priori probability of the coin being fair is F F +1 . You now begin to flip the coin in order to learn more. Obviously, if you ever see a tail, you know immediately that the coin is fair. As a function of F, how many heads in a row would you need to see before becoming convinced that there is a better than even chance that the coin is double-headed?
discuss the various sampling methods we might use in determining which items to include in a
determine the t critical value for a two-sided confidence interval in each of the following situations. round your
A jewelry store orders five sets of earrings from this supplier. If the supplier selects the pairs of earrings at random, what is the chance that the jewelry store gets exactly two sets of platinum pairs?
A political scientist obtained recordings of election-night acceptance speeches of seven newly elected representatives to the US Congress.
suppose a manufacturing company makes a certain item. the time to produce each item is normally distributed around a
suppose it has been observed that touchdowns scored in a game by your favorite football team are poisson random
A quality control engineer wanted to estimate the mean weight (in grams) of M&M candies being produced on a certain machine in the factory. After collecting an appropriate random sample of M&M candies, he obtained the following weights:
Gallons and standard deviation 12 gallons. On a randomly selected day, the probability that the store sells at least 154 gallons is?
Find the probability that on a given shift: (1) Exactly 2 workers will be absent; (2) More than 4 workers will be absent. [Given that e to the power of -3 is equal to 0.04979]
What two assumptions must be met when you are using the z test to test differences between two means? Can the sample standard deviations s1 and s2 be used in place of the population standard deviations σ1 and σ2?
according to the us department of agriculture the annual amount of apples eaten by a randomly chosen woman is normally
For a candidate who guesses at all answers, find the mean and variance for the random variable X, the number of correct answers.
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