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For Exercise 1, compute a .95 confidence interval and verify that this interval is consistent with your decision about whether to reject the null hypothesis.
Exercise 1Repeat Exercise 2, but test H0:µ = 80.
Exercise 2Given that X‾ = 78, σ2 = 25, n = 10, and α = .05, test H0:µ > 80, assuming observations are randomly sampled from a normal distribution. Also, draw the standard normal distribution indicating where Z and the critical value are located.
a simple random sample of 40 items resulted in a sample mean of 25. the population standard deviation is 5.a. what is
Let {N(t),t ≥ 0} be a Poisson process with rate λ = 2 per minute. What is the probability that the time elapsed between at least two of the first three events of the process is smaller than or equal to one minute?
Create the table for frequency distribution that has 16 class intervals of width 1 inch. Utilize 61.5 inches as lower limit of first interval and 62.5 as upper limit.
one of the issues that environmental engineers are concerned with involves lake pollution. suppose for a given lake a
What is the difference between strong positive and strong negative correlation? Is there value in a strong negative correlation? If so, what? In your answer provide examples from your life.
A survey found that 85% of women in a given city enjoy shopping online. Suppose you randomly selected 6 women from the city and ask them whether or not they enjoy shopping online. Find the probability that exactly 4 say they enjoy shopping online.
(a) Use a computer program to find the probability that a random variable having the normal distribution with mean 5.853 and the standard deviation 1.361 will assume a value greater than 8.625.
the national safety council released the following data on the incidence rates for fatal or lost-work time injuries
We have a box of 12 light bulbs. The probability that a particular light bulbs lights on opening is 0.95. This meets the binomial assumptions. Find the probability that 9 light bulbs light up.
A data set consists of 83 observations. How many classes would you recommend for a frequency distribution?
the following are mood scores for 12 participants before and after watching a funny video clip higher values indicate
(a) Find P{N(t) = n}. (b) Is {N(t)} a Poisson process? (c) Does {N(t)} have stationary increments? Why or why not? (d) Does it have independent increments? Why or why not?
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