Right tr similar to each other EcC'A to EbB'A, EbB'C to EaA'C, EaA'B to EcC'B AB'/C'A=EbB'/EcC' A'C/B'C=EaA'/EbB' BC'/BA'=EcC'/EaA' (AB'/C'A)(A'C/B'C)(BC'/BA')=(EbB'/EcC')(EaA'/EbB')(EcC'/EaA') (BC'/C'A)(AB'/B'C)(CA'/BA')=1 AA', BB', CC' are concurent by ceva theorem
Right tr similar to each other
ReplyDeleteEcC'A to EbB'A, EbB'C to EaA'C, EaA'B to EcC'B
AB'/C'A=EbB'/EcC'
A'C/B'C=EaA'/EbB'
BC'/BA'=EcC'/EaA'
(AB'/C'A)(A'C/B'C)(BC'/BA')=(EbB'/EcC')(EaA'/EbB')(EcC'/EaA')
(BC'/C'A)(AB'/B'C)(CA'/BA')=1
AA', BB', CC' are concurent by ceva theorem