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Calculate µ, S2, and S for a binomial distribution with n repeated trials and probability p of success as indicated.
1. n = 8, p = 0.2
2. n = 15, p = 0.9
3. n = 3, p = 0.25
5. n = 100, p = 0.5
6. n = 20, p = 0.15
7. n = 150, p = 0.9
8. n = 300, p = 0.25
9. n =475, p = 0.55
10. n = 800, p = 0.7
The press release titled "Keeping Score When It counts: Graduation Rates and Academic Progress Rates" (The Institute for Diversity and Ethics in Sport
We want to estimate the population mean within 5, with a 99 percent level of confidence. The population standard deviation is estimated to be 15. How large a sample is required?
Islam and the other monotheistic religions: Write an essay discussing the relationship between Islam, Judaism and Christianity. What does the Qur'an say about the "Peoples of the Book," and how they are to be treated?
Create a dummy variable based on the variable gender. The dummy should equal 1 for male children and 0 otherwise. Name this variable gender dum.
Does the confidence interval contain the value of 35 mm, which is believed to be the standard deviation of sitting heights of women?
Given that a senior citizen suffers from anxiety, what is the probability that he or she also suffers from sleep disorder? Round your answer to 2 decimal places.
Based on this, compute a 99% confidence interval for the proportion of all letters mailed in the United States that were delivered the day after they were mailed.
Recall the four scales of measurement you learned about in Week 1 (i.e., nominal, ordinal, interval, ratio). Explain what scale of measurement
Suppose the actual situation is that the sample comes from a population that is not the one hypothesized by the null hypothesis.
Experience indicates that 30% of the people entering a store make a purchase. Using (a) the binomial distribution and (b) the normal approximation to the binomial, ?nd the probability that out of 30 people entering the store, 10 or more will make ..
two parts are assembled. the distributions of x1 and x2 are normal with micro1 20 s1 0.3 and micro2 19.6 s2 0.4.
the weekly demand for a product is believed to be normally distributed. compute the degrees of freedom. use ?0.10. the
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