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(3) A sampling distribution is a probability distribution of a
statistic obtained through a large number of samples drawn from a
specific population. For example, the sampling distribution of the
sample mean.
(4) Given,
and
. Now, the samples look like this:
Sample | Ages | x̄ |
A,B,C,D | 32,52,43,64 | 47.75 |
A,B,C,E | 32,52,43,41 | 42 |
A,B,C,F | 32,52,43,50 | 44.25 |
A,C,D,E | 32,43,64,41 | 45 |
A,C,D,F | 32,43,64,50 | 47.25 |
A,D,E,F | 32,64,41,50 | 46.75 |
B,C,D,E | 52,43,64,41 | 50 |
B,C,D,F | 52,43,64,50 | 52.25 |
B,D,E,F | 52,64,41,50 | 51.75 |
C,D,E,F | 43,64,41,50 | 49.5 |
A,B,D,E | 32,52,64,41 | 47.25 |
A,B,E,F | 32,52,41,50 | 43.75 |
A,B,D,F | 32,52,64,50 | 49.5 |
A,C,E,F | 32,43,41,50 | 41.5 |
B,C,E,F | 52,43,41,50 | 46.5 |
To find, P(43 <=
<= 51) = 11/15 = 0.7333
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