For median, is it always safe assume they would be equal when you're not given data beyond the sample?
How does that play out in question 7 for the standard deviation?
The distribution of health satisfaction scores for allied health professionals is based on asample of n =11,724 providers. For our purposes, consider this a random sample from the population of all allied health professionals in the United States covering the same time period as these data. Suppose another random sample of 5,000 providers is taken from the same population, and added to this sample of 11,724, for a total sample of 16,724 providers. How will the sample median of these 16,724 observations compare in value to the sample median of the original sample of n=11,724? a. It will be larger in value than the sample median of the original sample of n=11,7241 b. It will be smaller in value than the sample median of the original sample of n=11,724 c. It will be exactly equal to the value of the sample median of the original sample of n=11,724 d. While the two sample median values should be "similar", there is no way to predict exactly how the two values will compare 6. 1 point The distribution of health satisfaction scores for allied health professionals is based on a sample of n =11,724 providers. For our purposes, consider this a random sample from the population of all allied health professionals in the United States covering the same time period as these data. Suppose another random sample of 5,000 providers is taken from the same population, and added to this sample of 11,724, for a total sample of 16,724 providers. How will the sample standard deviation of these 16,724 observations compare in value to the sample standard deviation of the original sample of n=11,724? a. It will be larger in value than the sample standard deviation of the original sample of n=11, 724I t b. It will be smaller in value than the sample standard deviation of the original sample of n=11,724 c. It will be exactly equal to the value of the sample standard deviation of the original sample of n=11,724 d. While the two sample standard deviation values should be "similar", there is no way to predict exactly how the two values will compare 7. 1 point