8. Sampling Distributions & Confidence Intervals: Proportion

Why is a sample used more often than a population when studying the sampling distribution of the sample proportion $p^$?

Which of the following best describes the relationship between a sample and a population in the context of the sampling distribution of the sample proportion $p^$?

Which of the following is not a voluntary response sample?

Which of the following is not a voluntary response sample?

Which of the following samples is most likely to fairly represent the population when estimating a sample proportion $p$?

Which of the following sample sizes will more accurately represent the population when estimating a sample proportion $p$?

Why is a $\mathrm{sample}$ used more often than a $\mathrm{population}$ when studying the sampling distribution of the sample proportion $p$?

Why is a $\mathrm{sample}$ used more often than a $\mathrm{population}$ when studying the sampling distribution of the $\mathrm{sample} \mathrm{proportion}$?

Which of the following is not a voluntary response sample?

Which of the following statements about a sampling distribution of the sample proportion is true?

In which of the following situations can the sampling distribution of the sample proportion be safely approximated by a normal distribution?

Which of the following best describes the relationship between a sample and a population in the context of the sampling distribution of the sample proportion?

Which of the following best describes the relationship between a $\mathrm{sample}$ and a $\mathrm{population}$ in the context of the sampling distribution of the sample proportion?

Alice collected data at the same time and place every day for two weeks. Her data may not be representative of the population because it may not be:

Which of the following best describes a representative sample in the context of sampling distributions of sample proportions?