Suppose we check \(n \widehat{p} \geq 15 \) and \(n(1- \widehat{p} ) \geq 15\) and one is not met. What should we do to estimate p?
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How large a sample is necessary to use a plus four confidence interval for p?
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What parameter do the researchers want to estimate with a 95% conficence interval?
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The formula for \(\widetilde{p}\) is \(\widetilde{p}\) = \(\frac{count of success+2}{n+4} \). What is \(\widetilde{p}\) for this example?
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On the basis of the interval (0.66, 0.94) can we conclude that over half of all patients with warts could get rid of them using duct tape?
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