(Solved): In general, 24.74% of all students default on their student loan debt. A sample of 565 students wit ...

In general, $24.74\%$ of all students default on their student loan debt. A sample of 565 students with student loan debt is randomly selected and it's found that 105 of them default. Given this information, we'd expect the proportion of students who default to be - , give or take $-\cdots$ Expected to be 0.8142 , give or take 0.0164 Expected to be 0.2474 , give or take 0.0182 . Expected to be 0.0164 , give or take 0.1858 . Expected to be 0.2474 , give or take 0.0164 . Which of the following statements is true? The expected value of the sample mean increases with the sample size. The standard error of the sample mean stays the same when the sample size changes. The expected value of the sample proportion decreases with the sample size. The expected value of the sample proportion stays the same when the sample size increases. Which of the following statements is true? The standard error of the sample proportion increases when the sample size decreases. The standard error of the sample proportion decreases with the sample size. The standard error of the sample mean depends on the sample mean. The expected value of the sample mean decreases when the sample size increases.