Question #300998

The numbers 5, 10, 15, and 20 are written on slips of paper, which are then placed in a hat. Two slips are randomly selected with replacement. Find the mean of the samples where the first is smaller than the second.

1
Expert's answer
2022-02-22T17:09:29-0500

Solution:

Given numbers = 5, 10, 15, and 20

Samples of size 2 where the first is smaller than the second= {(5,10),(5,15),(5,20),(10,15),(10,20),(15,20)}


Mean of samples=5+102+5+152+5+202+15+102+20+102+15+2026=\dfrac{\frac{5+10}2+\frac{5+15}2+\frac{5+20}2+\frac{15+10}2+\frac{20+10}2+\frac{15+20}2}{6}

=7.5+10+12.5+12.5+15+17.56=756=12.5=\dfrac{7.5+10+12.5+12.5+15+17.5}6 \\=\dfrac{75}6 \\=12.5


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