1. Suppose you want to construct a confidence interval for a population proportion. Which of the following, if it were true, would prevent you from being able to assume that the distribution of the sample proportion is nearly normal? None of these options. n= 104. Out of these 104 there are only a few successes (15), but relatively many failures (89). O n= 104. These observations are a simple random sample and make up less than 10% of the population. n= 104. Out of these 104 there are an equal number of successes and failures (52 each). 2. When checking conditions for calculating a confidence interval for a proportion, you should use which number of successes and failures? Expected (based on the null value) Depends on the context Not applicable. The number of successes and failures (observed or otherwise) is not part of the conditions required for calculating a confidence interval for a proportion. Observed

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Chapter1: Starting With Matlab
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1. Suppose you want to construct a confidence interval for a population proportion. Which of the following, if it were
true, would prevent you from being able to assume that the distribution of the sample proportion is nearly
normal?
None of these options.
O n= 104. Out of these 104 there are only a few successes (15), but relatively many failures (89).
O n= 104. These observations are a simple random sample and make up less than 10% of the population.
O n= 104. Out of these 104 there are an equal number of successes and failures (52 each).
2. When checking conditions for calculating a confidence interval for a proportion, you should use which number of
successes and failures?
Expected (based on the null value)
Depends on the context
Not applicable. The number of successes and failures (observed or otherwise) is not part of the conditions
required for calculating a confidence interval for a proportion.
O Observed
Transcribed Image Text:1. Suppose you want to construct a confidence interval for a population proportion. Which of the following, if it were true, would prevent you from being able to assume that the distribution of the sample proportion is nearly normal? None of these options. O n= 104. Out of these 104 there are only a few successes (15), but relatively many failures (89). O n= 104. These observations are a simple random sample and make up less than 10% of the population. O n= 104. Out of these 104 there are an equal number of successes and failures (52 each). 2. When checking conditions for calculating a confidence interval for a proportion, you should use which number of successes and failures? Expected (based on the null value) Depends on the context Not applicable. The number of successes and failures (observed or otherwise) is not part of the conditions required for calculating a confidence interval for a proportion. O Observed
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