Confidence interval for the long-run population


A statistics professor has asked his students to flip coins over years. He has kept track of how many flips land heads as well as how many land tails. Combining the results of his students over many years, he has formed the 95% confidence interval for the long-run population proportion of heads to be (.501, .513).

Does the interval provide strong evidence that the long-run population proportion of heads is much different from one-half? Explain briefly.

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Mathematics: Confidence interval for the long-run population
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