Problem 1 In 2012, 71% of student graduating from a four-year college had student loan debt. 1. We randomly sample college graduates from four-year universities an determined the proportion in the sample with student loans. For which of the following sample sizes is a normal model a good fit for the sampling distribution of sample proportions? A sample size of 40 • is/are appropriate. (Click to view hint) 2. If we randomly sample 50 students at a time, what will be the mean and the standard deviation of the distribution of sample proportions?

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Chapter1: Combinatorial Analysis
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Problem 1
In 2012, 71% of student graduating from a four-year college had student loan debt.
1. We randomly sample college graduates from four-year universities an determined the
proportion in the sample with student loans. For which of the following sample sizes is a
normal model a good fit for the sampling distribution of sample proportions?
A sample size of 40
* is/are appropriate. (Click to view hint)
2. If we randomly sample 50 students at a time, what will be the mean and the standard
deviation of the distribution of sample proportions?
Hộ =
(Enter as a decimal.) (Click to hide hint)
The distribution of sample proportions has a mean of p, the population
proportion of interest.
|(Round to the nearest thousandth.) (Click to hide hint)
pq
The distribution of sample proportions has a standard deviation of o;
=
Transcribed Image Text:Problem 1 In 2012, 71% of student graduating from a four-year college had student loan debt. 1. We randomly sample college graduates from four-year universities an determined the proportion in the sample with student loans. For which of the following sample sizes is a normal model a good fit for the sampling distribution of sample proportions? A sample size of 40 * is/are appropriate. (Click to view hint) 2. If we randomly sample 50 students at a time, what will be the mean and the standard deviation of the distribution of sample proportions? Hộ = (Enter as a decimal.) (Click to hide hint) The distribution of sample proportions has a mean of p, the population proportion of interest. |(Round to the nearest thousandth.) (Click to hide hint) pq The distribution of sample proportions has a standard deviation of o; =
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