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Consecutive Contemplation II (Posted on 2013-02-10) Difficulty: 3 of 5
Each of n positive integers x+100, x+200, ..., x+100*n, which are n consecutive terms of an arithmetic sequence with common difference of 100, is expressible as the sum of squares of two distinct positive integers.

Determine the maximum value of n and prove that no higher value of n is possible.

No Solution Yet Submitted by K Sengupta    
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  Subject Author Date
An exampleJer2013-02-11 14:58:35
A guessJer2013-02-11 14:49:11
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