In cyclic quadrilateral ABCD, let E, F, G, H be the orthocenters of triangles BCD, CDA, DAB, ABC, respectively. Prove that EFGH is cyclic.
Progress
So far, found that if E is orthocenter of BCD and F is orthocenter of CDA, then EF||AB.
In cyclic quadrilateral ABCD, let E, F, G, H be the orthocenters of triangles BCD, CDA, DAB, ABC, respectively. Prove that EFGH is cyclic.
So far, found that if E is orthocenter of BCD and F is orthocenter of CDA, then EF||AB.
Copyright © 2021 JogjaFile Inc.