Let [z] mean the Greatest Integer less than or equal to z. Find a positive real number X, such that [X^n] is an even number whenever n is even, and [X^n] is an odd number whenever n is odd.
(In reply to
Solution by David Shin)
That is a very good solution for the alternate problem.
However, I was looking for the solution to the original problem,
although I should have specified that n is an integer greater than 0.
With that clarification, the original problem should be solvable.
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Posted by SteveH
on 2005-02-10 01:27:34 |
re: Solution
