2. Now suppose we consider a different fungus, for which infected plants are relatively common. We test five plants, and we find that one of them has the fungus. In this setup, a result at least as extreme as the observed data would be zero or one infected plants. (i) Determine if p = 0.6 or p = 0.7 lie within the 95% confidence interval.  (ii) Assume alternatively that we observed no infected plants among the five. Determine whether or not p = 0.7 lies within the 95% confidence interval

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2. Now suppose we consider a different fungus, for which infected plants are relatively common. We test five plants, and we find that one of them has the fungus. In this setup, a result at least as extreme as the observed data would be zero or one infected plants.

(i) Determine if p = 0.6 or p = 0.7 lie within the 95% confidence interval. 

(ii) Assume alternatively that we observed no infected plants among the five. Determine whether or not p = 0.7 lies within the 95% confidence interval.

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