Philosophiae naturalis principia mathematica . ravitates uniformiter continuari, primam ab ^ad B^ fe-^cundani a ^ ad C, tertiam a Cad 2>, &c. Et hae dudffi in altitu- T^f /#® ® ^ ^^ ^^ ^»^^^ P^de e«» in diflamiaso^, ^B^ x3C, &c. altitudimbus iilis proportionales conficientex* /ITJ D T C JC ponentes preffionum j^, jrg-, 3^, &c. Quare cum denfitates. fmt ut harum presfionum fumms, differentisedenfitatum^^—5/, -e7~Cir,&c. erontutfummarumdifferentise^, |^, y^»&c, . Ll z Centro a^8 PHILOSOPHIiE NATURALIS De Mo-Ht Centro J, Afymptotis SA, Sx, defcribatur Hyperbola quaevis; eow-oRUM, qygg fece
Philosophiae naturalis principia mathematica . ravitates uniformiter continuari, primam ab ^ad B^ fe-^cundani a ^ ad C, tertiam a Cad 2>, &c. Et hae dudffi in altitu- T^f /#® ® ^ ^^ ^^ ^»^^^ P^de e«» in diflamiaso^, ^B^ x3C, &c. altitudimbus iilis proportionales conficientex* /ITJ D T C JC ponentes preffionum j^, jrg-, 3^, &c. Quare cum denfitates. fmt ut harum presfionum fumms, differentisedenfitatum^^—5/, -e7~Cir,&c. erontutfummarumdifferentise^, |^, y^»&c, . Ll z Centro a^8 PHILOSOPHIiE NATURALIS De Mo-Ht Centro J, Afymptotis SA, Sx, defcribatur Hyperbola quaevis; eow-oRUM, qygg fecet perpendicula AH-, Bl, CK, &c. in a^lf, f,&c. ut & perpendicula ad Afymptoton ^A-demiffa i/^, 7«, ^^ in A,i, k; & denfitatum difFerentiae tu^ aw, &c. erunt ut 37-^, jrg-, &c. Et I - reftangula tu^^th; uw^ui, &c. feu ?/, «^, &c. ut — ^^ --, ^^^-,&c. id eft,ut>^^,5^,&c. Eft enim,ex naturaHyperbols, AHXith : ^.y^ad AHvel St, VLtthzd Aa, adeoque —j^ sequale -^/?.. 2/ ^ 3C 9y „ , «, o d, T>d~Ff erunt aequales ; & difFerentiis hifce proportionale
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