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Fifth Power Arranger (Posted on 2024-04-03) Difficulty: 4 of 5
Find the smallest distinct whole numbers, M and N such that you can rearrange the digits of M to get N, and you can rearrange the digits of M5 to get N5, and where neither M nor M5 contains a 0.

See The Solution Submitted by K Sengupta    
Rating: 5.0000 (1 votes)

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Some Thoughts Solution | Comment 1 of 3
The first has the smallest M; the second has the smallest sum of M+N
(M,N): (2789583, 3827895)
(M^5,N^5): (168925976735132468257269288688143, 821864236278535712982686199684375)

(M,N): (3247853, 3284375)
(M^5,N^5): (361394736288738299683515265954493, 382176244565919339656829833984375)


Edited on April 3, 2024, 11:20 am
  Posted by Larry on 2024-04-03 11:19:35

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