Angeli, Stefano degli, Miscellaneum hyperbolicum et parabolicum : in quo praecipue agitur de centris grauitatis hyperbolae, partium eiusdem, atque nonnullorum solidorum, de quibus nunquam geometria locuta est, parabola nouiter quadratur dupliciter, ducuntur infinitarum parabolarum tangentes, assignantur maxima inscriptibilia, minimaque circumscriptibilia infinitis parabolis, conoidibus ac semifusis parabolicis aliaque geometrica noua exponuntur scitu digna

Table of contents

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[21.] SCHOLIVM I.
[22.] SCHOLIVM II.
[23.] SCHOLIVM III.
[24.] PROPOSITIO XI.
[25.] PROPOSITIO XII.
[26.] SCHOLIVM.
[27.] PROPOSITIO XIII.
[28.] SCHOLIV M.
[29.] PROPOSITIO XIV.
[30.] SCHOLIV M.
[31.] PROPOSITIO XV.
[32.] SCHOLIVM.
[33.] PROPOSITIO XVI.
[34.] SCHOLIVM.
[35.] PROPOSITIO XVII. Segmenti fupradicti conoidis hyperbolici centrum grauitatis reperire.
[36.] SCHOLIVM.
[37.] PROPOSITIO XVIII.
[38.] SCHOLIVM I.
[39.] SCHOLIVM II.
[40.] SCHOLIVM III.
[41.] PROPOSITIO XIX.
[42.] SCHOLIVM I.
[43.] SCHOLIVM II.
[44.] PROPOSITIO XX.
[45.] SCHOLIVM.
[46.] PROPOSITIO XXI.
[47.] PROPOSITIO XXII.
[48.] SCHOLIVMI.
[49.] SCHOLIVM II.
[50.] PROPOSITIO XXIII.
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816934[Figure 34] ad O L. Erit ex doctrinis Archimedis, L, centrum
grauitatis hyperbolæ.
Sed etiam in præſenti eſt adnotandum, poſſe
colligi tria ſolita.
Nempe rationem ſolidorum ex
A G H C B, ſigura reuoluta &
circa G H, & circa
A C, ad inuicem.
Cubationem truncorum cylindrici
recti ſuperipſa ſigura exiſtentis reſecti plano diago-
naliter tranſeunte per G H, &
per A C, parallelam. Aſt
cubatio trunci ſiniſtri habetur ſine ſuppoſitione qua-
draturæ hyperbolæ, ſed cubatio trunci dexteri

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