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Almost equal (Posted on 2011-04-01) Difficulty: 1 of 5
Integers equal to each other or differing by 1 will be called "almost equal " within the contents of this problem.

In how many ways can 2011 be expressed as a sum of almost equal addends?
The order of the addends in the expression is immaterial.

See The Solution Submitted by Ady TZIDON    
Rating: 3.7500 (4 votes)

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Question Can you really.... | Comment 8 of 10 |

Can you really have the sum of one addend?

Shouldn't the answer be 2010 ways of having actual sums?


  Posted by Charlie on 2011-04-01 23:22:11
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