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Mean / Median

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Director
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Mean / Median [#permalink] New post 26 May 2006, 19:02
Hi need help solving this question. Thanks

208. S is a set containing 9 different numbers. T is a set containing 8 different numbers, all of which are members of S. Which of the following statements cannot be true?

(A). The mean of S is equal to the mean of T.
(B). The median of S is equal to the median of T.
(C) The range of S is equal to the range of T.
(d). The mean of S is greater than the mean of T.
(e). The range of S is less than the range of T.
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Re: Mean / Median [#permalink] New post 26 May 2006, 20:55
alimad wrote:
Hi need help solving this question. Thanks

208. S is a set containing 9 different numbers. T is a set containing 8 different numbers, all of which are members of S. Which of the following statements cannot be true?

(A). The mean of S is equal to the mean of T.
(B). The median of S is equal to the median of T.
(C) The range of S is equal to the range of T.
(d). The mean of S is greater than the mean of T.
(e). The range of S is less than the range of T.


take any numbers.

E is never possible....
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 [#permalink] New post 26 May 2006, 21:02
E .
if you add one number to a set of numbers , range can only increase or remain same but can never decrease
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 [#permalink] New post 26 May 2006, 21:45
E. the range of S is always = or > T's.
  [#permalink] 26 May 2006, 21:45
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