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Prove the necessary part of Ceva’s Theorem for the case where D and E are ideal...

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Basic Math

Prove the necessary part of Ceva’s Theorem for the case where Dand E are ideal but F is ordinary.

The case is where:  D and E are ideal but F isordinary.

Lately I feel as though the people working for Chegg prematurlytake on questions they cannot answer. If you do not know the answerthat is ok but please do not accept the question if you do notthink you can answer it. Someone anonymously accepted this questionand then said the description of the case is needed.... It isfrustrating to get this response when it is clearly stated in theprompt: for the case where D and E are ideal but F is ordinary. Ifeel that the only reason they would respond like this is if theyhave no idea what the question is asking. This is becoming aregular occurence on this site so I feel someone should startmonitoring the questions being asked by their so called "expert"tutor. FYI I already soved this problem I just think that thisshould be brought to Chegg's attention.

Answer & Explanation Solved by verified expert
4.1 Ratings (527 Votes)
Let be a triangle and let be points on lines respectively Lines are concurrent if and onlyifwhere lengths are directed This    See Answer
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