L1=αR1 (longueur de la développante du cône) R R L=L1 ; R1=sa ;R=rayon du cercle de la base. 2πR = αR α= 360 — α=2π — 1 R1 R1 41 Ex: si R=41 ; R1=96 α=360 — α= 153,75° 96
اﻟﻣﻧﺣﻧﯾﺎت اﻟﻧﺎﺗﺟﺔ ﻋن ﺗﻘﺎطﻊ ﻣﺧروط و ﻣﺳﺗوي Courbes engendrées par l’intersection d’un cône et un plan C'est à partir de ce cône de révolution que les mathématiciens (dont Apollonius de Perga) ont classifié un ensemble de courbes comme des coniques (intersection intersection du cône et d'un plan) : cercles, ellipses, paraboles, hyperboles. hyperboles
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