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College smokers. We are interested in estimating the proportion of students at a university who smoke. Out of a random sample of 200 students from this university, 40 students smoke.
(a) Calculate a 95% confidence interval for the proportion of students at this university who smoke, and interpret this interval in context. (Reminder: Check conditions.)
(b) If we wanted the margin of error to be no larger than 2% at a 95% confidence level for the proportion of students who smoke, how big of a sample would we need?
Describe objects that have each of the following types of symmetry.
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Let n=pm such that p is the largest prime factor and n is divisible by p only once. Let G be of order n. Let H be a Sylow p-subgroup of G, and S is the set of all Sylow p-subgroups. How is S decomposed into H-orbits?
Let n be "the smallest integer not describable in fewer than 12 English words." (Note that the total number of strings consisting of 11 or fewer English words is finite.)
From this sample she found that the average height was 4.5 meters with a standard deviation of 0.4 meters. Assume that the distribution of the heights of these trees are not strongly skewed and do not have any outliers.
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complete assignment with
What is remainder when 1n +8n -3n -6n is divided by 10?
Find the work done in pulling the bucket to the top of the well (in ft-lb).
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