In a Hilbert plane with (P), let AABC be some triangle in the Hilbert plane. Let points Dand E divide sides AC and thirds, respectively; where CE 2AE and BD 2CD AB in If a(AABC) =1. find the area of AAEP. where point Pis the intersection of lines AD and BE Using the Field of line segment arithmetic, we set the following lengths: CD ++e AE +b and AB e a) Apply Menelaus's Theorem to ABEC and fine AD L1 = L3=
In a Hilbert plane with (P), let AABC be some triangle in the Hilbert plane. Let points Dand E divide sides AC and thirds, respectively; where CE 2AE and BD 2CD AB in If a(AABC) =1. find the area of AAEP. where point Pis the intersection of lines AD and BE Using the Field of line segment arithmetic, we set the following lengths: CD ++e AE +b and AB e a) Apply Menelaus's Theorem to ABEC and fine AD L1 = L3=
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Transcribed Image Text:In a Hilbert plane with (P), let AABC be some triangle in the Hilbert plane. Let points Dand E divide sides AC and AR in
thirds, respectively; where CE 2AE and BD 2CD
If a(AABC) =1. find the area of AAEP, where point Pis the intersection of lines AD and BE
A
D
Using the Field of line segment arithmetic, we set the following lengths:
CD ++ a AE +b and AB + c
a) Apply Menelaus's Theorem to ABEC and fine AD
器,会,会=1
BD
L1 =
L3 =
14
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