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Question: Kona, a 15-year-old boy, is 72 inches tall. According to the CDC, the average height at this age is 67.00 inches with a standard deviation of 3.19 inches.
a. Calculate Kona's z score.
b. What is Kona's percentile score for height?
c. What percentage of boys this age are shorter than Kona?
d. What percentage of heights are at least as extreme as Kona's, in either direction?
e. If Ian is in the 30th percentile for height as a 15-year-old boy, how tall is he? How does he compare to Kona?
Give a 90% confidence interval for the difference and briefly summarize what the data show.- Use a test of significance to examine whether the two proportions are equal.
A competitive school requires an applicant to have an IQ score in the top 10% of adults. What is the cutoff score?
Write a short explanation of the meaning of the confidence level based on the four possible selections available in the Confidence Interval applet.
The following data represent the daily number of visitors to a small craft shop in Yackandandah. The data were collected over a 16 day period and are ordered numerically (not chronologically).
the next 2 questions refer to the following scenario. consider an experiment of flipping a fair coin 50 times. assign a
(a) Find the generating function of the number of individuals in the first two generations. (b) Suppose that the offspring distribution is geometric with parameter p. Determine the extinction probability.
Are the authors of the report opposed to the use of hypothesis testing? Describe one abuse of hypothesis testing that is cited in this initial report.
the world health organizations w.h.o. recommended daily minimum of calories is 2600 per individual. the average number
last weeks sales of imac computers at an apple store in oklahoma city ok are shown in the following tabledaysales
Suppose that an individual is randomly selected from the population, and define events by A = {type A selected}, B = {type B selected}, and C = {ethnic group 3 selected}. Calculate P(A), P(C), and P(A ∩ C). (Enter your answers to three decimal plac..
the irs randomly selected 2950 tax returns for audit and discovered that 1900 of them had serious errors. the sample is
A random variable X has P{X = 0} 0.9. Given X ≠ 0, it has a uniform distribution between 5 and 15. Thus, E(X) = 1. Obtaining uniform random numbers as instructed at the beginning of the Problems section, use simulation to estimate E(X).
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