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Add to Product Inverse (
Posted on 2009-03-06
)
Determine all possible triplet(s) (x,y,z) of
positive rational numbers
, with x ≥ y ≥ z, such that each of x + (yz)
-1
, y + (zx)
-1
and, z + (xy)
-1
is an integer.
See The Solution
Submitted by
K Sengupta
Rating:
4.0000
(2 votes)
Comments: (
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re: Solution from outline proof
Comment 5 of 5 |
(In reply to
Solution from outline proof
by Harry)
Thanks, Harry. Looks good to me.
Posted by
Steve Herman
on 2009-03-12 08:32:52
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