A random sample of size n=73 is taken from a population of size n=749 with a population proportion p=0.59 n = 73, p = 0.59 a-1. Is it necessary to apply the finite population correction factor? No a-2. calculate the 1.expected value and the 2.standard error of the sampling proportion
B. what is the probability that the sampling proportion is less than 0.51?
Solution
Given that,
p = 0.59
1 - p = 0.41
n = 73
= p = 0.59
= [p ( 1 - p ) / n] = [(0.59 * 0.41) / 73] = 0.0576
P( < 0.51)
= P[( - ) / < (0.51 - 0.59) / 0.0576]
= P(z < - 1.39 )
Using z table,
= 0.0823
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