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Answer :
Final answer:
In a simple random sample (SRS) of 50 students, the mean of the sampling distribution is 0.85, which is equal to the population parameter. The standard deviation, or spread, is calculated to be around 0.05 using the statistical formula for standard deviation.
Explanation:
Here in this question, we're working with the concept of the sampling distribution. For any sampling distribution, its center, or mean, would always be equal to the population parameter. So, in this case, our μrho, the mean of the population, is 0.85. This comes from the parameter given, which is 0.85.
Next, we calculate the spread or standard deviation (σrho) of the distribution using the formula: √((p(1-p))/n), where: p is the parameter and n is the number of observations. Here, p = 0.85 and n = 50, giving us √((0.85(1-0.85))/50) = √(0.1275/50) = √0.00255 ~ 0.05. Thus, the center (mean) of the sampling distribution is 0.85 and the spread (standard deviation) is 0.05.
Therefore, the answer to the question is (B) μrho=0.85 , σrho=0.05.
Learn more about Sampling Distribution here:
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