proposed
editing
proposed
editing
editing
proposed
proposed
editing
editing
proposed
a(2*n - 1) = 3*n - 2, a(2*n) = 3*n. - _Alexander M. Domashenko_, Sep 07 2024
-Alexander M. Domashenko, Sep 07 2024
And also the number of integer rectangles, one of whose sides is of length n with the property: the bisectors of the angles form a square within its boundaries. -_Alexander M. Domashenko_, Aug 29 2024
whose sides is of length n with the property: the bisectors of the angles form a
square within its boundaries.-Alexander M. Domashenko, Aug 29 2024
proposed
editing
editing
proposed
square within its boundaries. a(n) = 3*k - 2 for n = 2*k - 1, a(n) = 3*k for n =
2*ksquare within its boundaries.-Alexander M. Domashenko, Aug 29 2024
a(2*n - 1) = 3*n - 2, a(2*n) = 3*n.
-Alexander M. Domashenko, Sep 07 2024
proposed
editing
editing
proposed
And also the number of squares formed by bisectors
within an integer rectangle, one of whose sides is n long.
a(n) = 3*k - 2 for n = 2*k - 1, a(n) = 3*k for n = 2*k. -````
whose sides is of length n with the property: the bisectors of the angles form a
square within its boundaries. a(n) = 3*k - 2 for n = 2*k - 1, a(n) = 3*k for n =
2*k.-Alexander M. Domashenko, Aug 29 2024