DelMonte, Guidubaldo
,
In duos Archimedis aequeponderantium libros Paraphrasis : scholijs illustrata
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3.
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primi co
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mcorum A
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pol.
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21.
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primi.
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<
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ABC fuerit obtu
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ſiangulus, ſitquè
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triangulum per
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axem ABC,
<
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abbr
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eo-dẽ
">eo
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dem</
expan
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modoà quo
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uis puncto D, du
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cta DE ad re
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ctos angulos ipſi
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AC, acper DE
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ducto plano ad
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planum ABC erecto, quod conum ſecet, vt FDG; erit FDG
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obtuſianguli coni ſectio, quæ vnà cum recta FG vocatur por
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tio recta linea, obtuſianguliquè coni ſectione contenta. </
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type
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<
s
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exiſtẽte
">exiſtente</
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co
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no acutiangulo ABC,
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cuius triangulum per a
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xem ſit ABC. & à
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pũcto
">puncto</
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>
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D ducta ſit DE perpen
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dicularis ipſi AC, du
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ctoquè plano per DE ad
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planum ABC erecto, e
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rit DFEG acutianguli
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coni ſectio. </
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<
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">Apollonius au-
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tem Pergęus, qui ab
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ſolutiſſima commenta
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ria de conicis ſcripſit,
<
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/>
huiuſmodi conos omnesvocauit rectos; ad differentiam coni
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ſcaleni. </
s
>
<
s
id
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N148B0
">coni enim rectiaxes habent baſibus erectos. </
s
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<
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id
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">ſcaleni ve
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rò nequaquam. </
s
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<
s
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">& in ſcalenis latera triangulorum per axem
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non ſunt ſemper æqualia. </
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>
<
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">quod ſemper conis rectis contingit. </
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<
s
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">Preterea ſectionem rectanguli coni parabolen nominauit;
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obtuſianguli verò coni ſectionem hyperbolen; ſectionem au
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tem acutianguli coni ellipſim nuncupauit. </
s
>
<
s
id
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">& in vnoquo〈que〉
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cono tàm recto, quàm ſcaleno has tres ineſſe ſectiones
<
expan
abbr
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demõ
">demom</
expan
>
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