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Re: Is the range of numbers {a, b, c, d, e} greater than 10? [#permalink]
Its E....

From 1... I am not sure the order of a,b,c,d so i can not say whether the smalllest number and largest numbers possible from 1 ...

from 2 clearly, it is not sufficient....

even if i club together... we can not get the value of range > 10 ....


So my ans is : E

guys, please reply me if i m wrong....
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Re: Is the range of numbers {a, b, c, d, e} greater than 10? [#permalink]
Answer is a not e
Check my post above

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Re: Is the range of numbers {a, b, c, d, e} greater than 10? [#permalink]
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There are many ways to define the range of a set. Most people learn that:

range = largest - smallest

which is a perfectly good way to understand the range for most questions. That definition is equivalent to the following:

range = largest distance between any two elements in a set

So if you know b and d are in your set, and you know that b-d > 10, then the largest distance between any two elements in the set clearly must be greater than 10, and the range is thus greater than 10.
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Re: Is the range of numbers {a, b, c, d, e} greater than 10? [#permalink]
Easy A.

whiplash2411 wrote:
Is the range of numbers {a, b, c, d, e} greater than 10.

Statement 1: b - d > 10
Statement 2: b is the greatest number in the set.


(1) b - d > 10. So the range must be, at the very least, 10. If b and d are the absolute extremes of the set (so a, c, and e all fall between them), then b - d is the range. If any of a, c, or e are larger or smaller than b or d, then the range will be bigger than b - d. The other three numbers are irrelevant because they can't shrink the range.

Quick examples, let b = 21 and d = 9, so b - d = 11:

{9, 10, 11, 12, 21} - range = 11
{5, 9, 10, 11, 21} - range = 16
{5, 9, 10, 21, 25} - range = 20

Sufficient.

(2) Clearly insufficient, as we have no information about the other numbers.
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Re: Is the range of numbers {a, b, c, d, e} greater than 10? [#permalink]
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Re: Is the range of numbers {a, b, c, d, e} greater than 10? [#permalink]
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