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The mode is the most common number; the median is the middle number when the numbers are arranged from least to greatest. Any number plus an integer value is greater than the original number, so x + 1 is greater than x, x + 2 is greater than x + 1, etc., so set (C) is arranged from least to greatest. Its median is the average of (x+2) and (x+2), which must be (x+2). (x+2) is also the most common number, so the mode of set C is equal to the median of set C.
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Re: If the mode of Set A is equal to the median of Set A, Set A could be
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16 Mar 2015, 02:21
C is the answer as both the median as well as the median are x+2 because there 6 items and the median is 3rd and 4th item sum divided by 2 which is equal to x+2 also the frequency is x+2 and x+3 hence mode is x+2 and x+3 but equal median is x+2 hence it is the answer.
Re: If the mode of Set A is equal to the median of Set A, Set A could be
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08 Oct 2018, 10:12
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70% (01:26) correct 
