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Ceva's theorem |
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Ceva's theorem [′chā·vəz ‚thir·əm]
(mathematics) The theorem that if three concurrent straight lines pass through the verticesA, B,andCof a triangle and intersect the opposite sides, produced if necessary, atD, E,andF,then the productAF·BD·CEof the lengths of three alternate segments equals the productFB·DC·EAof the other three. Want to thank TFD for its existence? Tell a friend about us, add a link to this page, add the site to iGoogle, or visit the webmaster's page for free fun content. |
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No references found | Here you will find proof strategies including proofs of Ceva's Theorem and Jacobi's Theorem and examples of how one result in concurrency can be used to prove others. |
Ceva's theorem |
CEUME CEUNEUROP CEUNIRA CEUR CEURE CEUS CEUSP CEUSS Ceuss Qui Frappent d'Abord CEUT Ceuta Ceuta Ceuta Ceuthmochares Ceuthmochares aereus CEUTT CEUUC CEUW Ceux Qui Marchent Debout CEV ÇEV CEV/FRC CEV1 Ceva Ceva Doria Ceva theorem Ceva's theorem Ceva, GiovanniCevadic Cevadic acid cevadine CEVAK CEVAM CEVAR CEVAS CEVC CEVCP CEVd Cevdet Sunay CEVE CEVEC cevedilla Cevenne Cevenne Cevennes Cevennes Cévennes Cévennes Cévennes Club Alpine Gordini Cévennes Terre de Lumière CEVEP CEVEQ CEVES CEVF | |||||||
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