(Solved): He/She/Them According to a recent article from the Pew Research Center, "On the Cusp of Adulthood a ...

He/She/Them According to a recent article from the Pew Research Center, "On the Cusp of Adulthood and Facing an Uncertain Future: What We Know About Gen Z So Far": with $35\%$ saying so." Gen Z refers to individuals between 1997 and 2012. say they personally know someone who prefers to go by gender-neutral pronouns. 2. Which of the following conditions must be met for the confidence interval to be valid? Select all that apply. A. There must be at least 10 'success' and 10 'failure' observations in the sample. B. The sample proportion must be normally distributed. $?$ C. The observations must be independent of one another. D. The value for $p$ must be less than 0.10 to provide evidence against the null hypothesis. 3. The information from the survey gives a standard error of $S{E}_{\hat{p}}=0.0332$. Which of the statements below is a correct interpretation of the standard error? A. The sample proportion is different from the true proportion of students at the university who say they personally know someone who prefers to go by gender-neutral pronouns approximately $3.32\%$ of the time. B. We can be $3.32\%$ confident that our sample proportion is correctly calculated. C. We have strong evidence that the true proportion of students at the university who say they personally know someone who prefers to go by gender-neutral pronouns is contained in a confidence interval. D. On average, for repeated samples of this size, we expect the sample proportion to be approximately 0.0332 from the true population proportion. take? Use the value from the Pew Research Center report as a planning value for $p^{?}$, that is, $p^{?}=0.35$. Round your $z^{?}$ value to exactly 3 decimal places. $n=$ $(0.315,0.388)$. Which of the following statements are appropriate interpretations in this scenario? Select all that apply. personally know someone who prefers to go by gender-neutral pronouns. $?$ C. We can be $95\%$ confident that the true proportion of students at the university who say they personally know someone who prefers to go by gender-neutral pronouns to be contained in the interval $(0.315,0.388)$. D. We can be $95\%$ confident that, on average, the margin of error will vary no more than the size of the standard error. the $95\%$ confidence interval.