The binomial proportion is computed as the proportion of observations for the first level of the variable that you are studying. The following statements compute the proportion of children with brown ...
Illustrations are given of how a binomial sample-size table of limited scope can be used to address a wider range of problems. Necessary sample sizes for binomial differences not specifically covered ...
Values of p (times 10,000) satisfying the equation $\alpha = \sum^x_{r = 0} \binom{n}{r} p^r(1 - p)^{n - r}$ are given to four figures for n = 55(5)100, x = 0(1)n - 1 and α = .005, .010, .025, .050.
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