Intermediate Statistics

National polls are often conducted by asking the opinions of a few thousand adults nationwide and using them to infer the opinions of all adults in the nation. Explain who is in the sample and who is in the population for such polls. Please use a poll from a newspaper, TV, a magazine, or from the Internet.

find the cost of your paper

Sample Answer

 

 

Understanding the Terms

  • Population: In the context of a national poll, the population is the entire group of people that the poll aims to represent. This is typically all adults living in a specific country.
  • Sample: A sample is a subset of the population selected for the poll. Pollsters question this group and use their responses to make inferences about the entire population.

Full Answer Section

 

 

 

An Example: A Presidential Approval Poll

Let’s consider a hypothetical poll conducted by a reputable polling organization to measure the approval rating of a U.S. president.

  • Population: All adult U.S. citizens.
  • Sample: A few thousand randomly selected adults from across the United States. These individuals might be contacted via telephone, online surveys, or in-person interviews.

Key Points

  • Random Sampling: To ensure the sample is representative of the population, pollsters often use random sampling techniques. This means every member of the population has an equal chance of being selected.
  • Margin of Error: Due to the fact that a poll only surveys a portion of the population, there’s always a margin of error. This indicates the range within which the true population value likely falls.
  • Sampling Bias: If the sample is not representative of the population, the poll results may be skewed. For instance, if a poll oversamples people with landlines, it might not accurately reflect the opinions of younger adults who primarily use cell phones.

By carefully selecting a sample and using appropriate statistical methods, pollsters can make reasonably accurate inferences about the opinions of the entire population. However, it’s important to consider the margin of error and potential biases when interpreting poll results.

 

This question has been answered.

Get Answer