Full text: Angeli, Stefano: Miscellaneum Hyperbolicum et Parabolicum

E D, ſeù vt dupla D B, cum B K, ad duplam B K,
cum B D. Ergo ex ſchol. propoſit. 15. lib 4. erit
X, centrum grauitatis fruſti conoidis parabolici
E N O F. B D, & B K, ſic ſecentur in Y, +, vt
B Y, ſit tripla ipſius Y K, & pariter B +, tripla ſit
ipſius + D: & fiat vt exceſſus cubi D B, ſupra cu-
bum B K, ad cubum B K, ſic Y +, ad + ℟. Ergo
exſchol. propoſit, 18. eiuſdem libri erit ℟, centrum
grauitatis differentiæ fruſtorum conorum; & conſe-
quenter exſchol. 2. propoſit. 4. huius, erit centrum
grauitatis differentiæ fruſtorum conoideorum. Di-

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