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Is c the median of a, b and c ? (1) b - c = a (2) c = a how

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Is c the median of a, b and c ? (1) b - c = a (2) c = a how  [#permalink]

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New post 19 Oct 2010, 10:11
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Is c the median of a, b and c ?

(1) b - c = a

(2) c = a

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Re: Is c the median of a, b and c ? (1) b - c = a (2) c = a how  [#permalink]

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New post 19 Oct 2010, 10:29
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shrive555 wrote:
Is c the median of a, b and c ?

(1) b - c = a

(2) c = a

how quickly you solve this ? write down ur timings.


If a set has odd number of terms the median of a set is the middle number when arranged in ascending or descending order;
If a set has even number of terms the median of a set is the average of the two middle terms when arranged in ascending or descending order.


So the median of the three numbers a, b and c would be the middle term, hence c would be the median in two cases: \(a\leq{c}\leq{b}\) or \(a\geq{c}\geq{b}\)..

(1) b - c = a --> clearly insufficient. If b=10, c=1, a=9=median, then answer would be NO but if b=10, c=9=median, and a=1, then answer would be YES.

(2) c=a --> either the three numbers are c, c, b (in ascending order) --> media=c or the three numbers are b, c, c (in ascending order) --> median=c. Sufficient.

Answer: B.

Similar question: ds6-93969.html?hilit=median

Hope it helps.
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Re: Is c the median of a, b and c ? (1) b - c = a (2) c = a how  [#permalink]

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New post 20 Oct 2010, 14:14
B.

Solved in 10 seconds because I solved a similar problem a few minutes ago.

ds6-93969.html?hilit=median
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Re: Is c the median of a, b and c ? (1) b - c = a (2) c = a how  [#permalink]

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New post 21 Oct 2010, 09:55
B 20 sec... was just studying number theory and then saw this question :-p thought at first that i was making a mistake but read the line "how quickly you solve this ? write down ur timings" and was sure that i was right :-D
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Re: Is c the median of a, b and c ? (1) b - c = a (2) c = a how  [#permalink]

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Hello from the GMAT Club BumpBot!

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