Defining Parameters Accurately: Difference of Two Means In a random sample of 25 males in the U.S., the mean weight is 170 pounds, with a standard deviation of 20 pounds. In an independent random sample of 36 females in the U.S., the mean weight is 130 pounds, with a standard deviation of 15 pounds. We want to know how much taller guys are, on average, than gals are. Which of the following is the most accurate way to describe the parameter of interest? Group of answer choices ( ) Define: mu_1 = the mean weight of all males in the U.S. mu_2 = the mean weight of all females in the U.S. We are interested in mu_1 - mu_2. ( ) Define: mu_1 = the mean for males. mu_2 = the mean for females. We are interested in mu_1 - mu_2. ( ) mu_1 = all males in the U.S. mu_2 = all females in the U.S. We are interested in mu_1 - mu_2. ( )Define: mu_1 = the mean weight of the 25 males in the sample. mu_2 = the mean weight of the 36 females in the sample. We are interested in mu_1 - mu_2.
Defining Parameters Accurately: Difference of Two Means
In a random sample of 25 males in the U.S., the
Which of the following is the most accurate way to describe the parameter of interest?
( ) Define:
mu_1 = the mean weight of all males in the U.S.
mu_2 = the mean weight of all females in the U.S.
We are interested in mu_1 - mu_2.
( ) Define:
mu_1 = the mean for males.
mu_2 = the mean for females.
We are interested in mu_1 - mu_2.
( ) mu_1 = all males in the U.S.
mu_2 = all females in the U.S.
We are interested in mu_1 - mu_2.
( )Define:
mu_1 = the mean weight of the 25 males in the sample.
mu_2 = the mean weight of the 36 females in the sample.
We are interested in mu_1 - mu_2.
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