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1. A coin having probability p of coming up heads is continually ?ipped. Let Pj(n) denote the probability that a run of j successive heads occurs within the ?rst n ?ips.
(a) Argue that Pj(n) = Pj(n - 1) + pj(1 - p)[1 - Pj(n - j - 1)]
(b) By conditioning on the ?rst non-head to appear, derive another equation relating Pj (n) to the quantities Pj(n - k), k = 1, ... , j.
2. A and B roll a pair of dice in turn, with A rolling ?rst. A's objective is to obtain a sum of 6, and B's is to obtain a sum of 7. The game ends when either player reaches his or her objective, and that player is declared the winner.
a. Find the probability that A is the winner.
b. Find the expected number of rolls of the dice.
c. Find the variance of the number of rolls of the dice.
Describe how you would develop a random sample from among students.
As you did in StatCrunch Assignment 1B, look at the items in the StatCrunch U survey and develop a question regarding population proportions that can be answered using the survey data you collected.
1. Let a random sample of size 17 from a normal population for which both mean μ and variance σ2 are unknown yield x = 3.12 and s2 = 1.04. Determine a 99% con?dence interval for μ.
Find the critical value to test the claim that all ages have purchase rates proportional to their driving rates.
Excel users should note that any row containing one or two empty cells must be removed. Use a 5% significance level. For each of the following variables, conduct a test to deter- mine whether there are differences between the three political party..
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N = 500 is to be selected from the population. What is the probability that the sample proportion, will be within ± 3 percentage points of the true p, i.e., Pr{0.42 ≤ ≤ 0.48}?
Determine the control limits for the mean and the range. Plot the control limits for the mean outside diameter and the range.
a sales representative must visit six cities. there are direct air connections between each of the cities. use the
a buyer for msg must buy enough chicken tenders to supply all the concession stands around the arena during playoff
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