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A communication network transmits binary digits, 0 to 1, where each digit is transmitted 10 times in succession. During each transmission, there is a 0.995 probability of accurate transmission.
1) Construct the transition matrix.
2) What is the probability of a digit entering the network will be recorded accurately after the last transmission? Assume the probability of an accurate transmission per digit has improved to 0.998, 3).
Find the new probability for question 2.
The lengths of pins produced by a machine follow a normal distribution with mean 2.54 cm and standard derivation 0.04 cm.
Should the finite-population correction factor be used? Why or why not?
Marks on statistics midterm test are normally distributed with mean of 78 and a standard deviation of 6. Determine the probability that class of 50 has average midterm mark that is less than 75?
Given the following raw scores, calculate the following values: Range, Variance and Standard Deviation, show your calculations: Scores: 9, 7, 8, 4, 8, 8,7, 8, 9, 6, 3
In order to test the assumption of a Poisson distribution, a random sample of 150 ten-minute intervals was taken.
At least half the patients are under 15 years old? First, explain how this can be modeled as a binomial distribution with 8 trials, where success is visitor age is under 15 years old and the probability of success is 20%.
It is better to use the median rather than the mean for a distribution when:
Binomial distribution to find out the mean also standard deviation. Variance and standard deviation of a lot of 300 calculators.
For the following scores, find the (A) mean, (B) median, (C) sum of squared deviation (d) variance, and (e) standard deviation:
Determine the probability of exactly one success given Poisson distribution with mean of 2.0.
If we assume that the lifetime of this type of bulb has a standard deviation of 400 hours, can we conclude at the 5% significance level that the claim is true.
At the .05 significance level, can we conclude that the guideline is still reasonable?
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