A booklet has 12 pages with the following numbers of words: 271, 354, 296, 301, 333, 326, 285, 298, 327, 316, 287 and 314 what is the median number of words per page?
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Answer:
Put the numbers of pages in order first: 271, 285, 287, 296, 298, 301, 314, 316, 326, 327, 333, 354
The number of terms n is 12, which is an even number. If n is even then the median will be the average of the n^{th}n
th
and the \frac{n+1}{2}^{th}
2
n+1
th
term. So the median is the average of the 6^{th}6
th
and the 7^{th}7
th
term.
This is 301 and 314
The average of 301 and 314 is\frac{ (301 + 314)}{2} =\frac{615}{2} = 307.5
2
(301+314)
=
2
615
=307.5
So the median number of words is 307.5
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