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Re: The above table shows a set of scores and their frequencies. If the m [#permalink]
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=>

If \(x = 6\), the median is \(12.5\).
If\(x = 7, 8, 9,\) or \(10\), the median is \(12\).

Since \(12.5\) is not shown on the table, the answer is \(6\).

Therefore, the answer is A.

Answer: A
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Re: The above table shows a set of scores and their frequencies. If the m [#permalink]
How Median is 12.5 ,can anyone explain Iam not getting.

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Re: The above table shows a set of scores and their frequencies. If the m [#permalink]
VeritasKarishma can you help us with this question please?
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Re: The above table shows a set of scores and their frequencies. If the m [#permalink]
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Scores: 10, 11, 12, 13, 14

Frequency: 5 + 6 + x + 8 + 9 = 28 + x

The median score shouldn't be the same as the displayed score. This is only possible when we have frequency total = even. Options B and D are eliminated.

Now median in the current situation is: first 11 number cancels last 11 numbers.

Left out numbers are 12 [ x times] and 13 [ 6 times]

To find now the median we need 6 [12's] such that 4(12's) and 4(13's) cancel out each other and in the end, we are left with 12 and 13.

Then the median will be 12.5

Answer A
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Re: The above table shows a set of scores and their frequencies. If the m [#permalink]
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Re: The above table shows a set of scores and their frequencies. If the m [#permalink]
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