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Perfect Squares Given (Posted on 2010-08-17) Difficulty: 2 of 5
Substitute each of the capital letters in bold by a different base ten digit from 0 to 9 such that each of EEN, VIER and NEGEN is a perfect square. None of the numbers can contain any leading zero.

Disregarding the non leading zero condition, if we additionally impose the restriction that GIVEN is divisible by 23, then what will be the corresponding substitution?

No Solution Yet Submitted by K Sengupta    
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Solution answers Comment 3 of 3 |
EEN VIER NEGEN
441 3249 14641
212  572  1212

Given leading zeroes with GIVEN MOD 23 = 0
EEN VIER NEGEN GIVEN
004 2601 40804 86204
 22  512  2022  374823

  Posted by Dej Mar on 2010-08-18 03:08:06
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