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Deana Noble
on Oct 18, 2024

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Suppose we have two binomial populations where the true proportion of success is .2 for the first population and .3 for the second population.We take an SRS of size 4 from the first population,and the number of successes is 3.We take an SRS of size 400 from the second population,and the number of successes is 200.Why should Suppose we have two binomial populations where the true proportion of success is .2 for the first population and .3 for the second population.We take an SRS of size 4 from the first population,and the number of successes is 3.We take an SRS of size 400 from the second population,and the number of successes is 200.Why should   be closer to .3? A) Because the sample size is large B) Because of nonresponse bias C) Because .3 is close to .5 D) None of the above be closer to .3?

A) Because the sample size is large
B) Because of nonresponse bias
C) Because .3 is close to .5
D) None of the above

Binomial Populations

Populations characterized by two possible outcomes for each observation, such as success or failure, often modelled using the binomial distribution.

True Proportion

A statistical term that refers to the actual fraction of a population that possesses a specific attribute or outcome.

SRS

Simple Random Sample, a sampling method where each member of a population has an equal chance of being included in the sample.

  • Grasp the impact of sample size on statistical estimates and confidence.
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Paloma perezOct 23, 2024
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