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can you find four numbers such that the sum of every two and the sum of all four may be perfect squares?
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- The numbers are 10430, 3970, 2114 and 386.
The solution depends on the fact that every prime number in the form 4m+1 is the sum of two squares.
For example
(82)^2+(57)^2 + (21)^2+(4)^2
=9973 +457
=10430
Try to find other numbers in this way, friends. - 2 years agoHelpfull: Yes(0) No(0)
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