221
This number is a composite.
Single Curio View: (Seek other curios for this number)
The smallest squarefree brilliant number that represents
the hypotenuse of four Pythagoren triangles, i.e.,
(21^2+220^2=221^2), (85^2+204^2=221^2),
(104^2+195^2=221^2), (140^2+171^2=221^2). Curiously, 221 is
also expressible as the sum of two squares in two different
ways: (5^2+14^2 = 221 = 10^2+11^2). [Bajpai]
Submitted: 2018-11-29 02:05:53; Last Modified: 2020-06-14 15:01:42.
Printed from the PrimePages <t5k.org> © G. L. Honaker and Chris K. Caldwell