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Arithmetic and Geometric Pandigital (Posted on 2009-07-16) Difficulty: 3 of 5
Each of P, Q, R, S and (P+S), with P < Q < R < S, is a non leading zero 10-digit base ten positive integer containing each of the digits from 0 to 9 exactly once. It is known that R is the arithmetic mean of P and S, and Q is the geometric mean of P and S.

Determine the minimum value of P and the maximum value of S.

No Solution Yet Submitted by K Sengupta    
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re: Solution (I think) | Comment 10 of 11 |
(In reply to Solution (I think) by Harry)

You have looked at this from the view of finding a minimum P and then finding a maximum S. 

I read the problem as both being criteria for the same scenario.
Who interpreted correctly?  Irregardless, you probably have the greatest margin between P and S in your second offering, which I would have been intending to find.

BTW, what was your approx. runtime?

Edited on July 24, 2009, 11:58 pm
  Posted by brianjn on 2009-07-24 23:12:50

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