Show that if you sum 9999 consecutive squares, the result cannot be a perfect power.
(In reply to
re(3): Solution (slight correction) by Federico Kereki)
(x-10)(x-78) is factorable, while the quadratics in the problem aren't. But I've realized that even if it's not factorable, it doesn't necessarily mean it can't equal a composite number.
Gotta work more on it.
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Posted by np_rt
on 2004-10-02 10:38:36 |