Philosophiae naturalis principia mathematica . PHK, PIL, phh^ pil, auferentes a circulis maximis AHB^ahb^ aequales arcus quam minimos HK} hkJkHL^hl: Et adeas demittantur ,/ djSE, se^IR, ir0 quorum Bb SD, C XP4 ]SD, sdkcentPL, plmFScf. Demittantur etiam ad dia-metros perpendicula IQ^, iq; & ob aequales DS & d /, ES&e/, & angulos evanefcentes DPESc dpe, lineae PE^PF&cpe,£f&lineolae DF, df^vo aequalibus habeantur: quippe qua-rum ratio ultima, angulis illis DP E, dpe fimul evanefcentibus,eft aequalitatis. His itaq; conftitutis, erit P Jad PFut KI adDFy & pfzdpi ut £> Evel *//ad r

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Philosophiae naturalis principia mathematica . PHK, PIL, phh^ pil, auferentes a circulis maximis AHB^ahb^ aequales arcus quam minimos HK} hkJkHL^hl: Et adeas demittantur ,/ djSE, se^IR, ir0 quorum Bb SD, C XP4 ]SD, sdkcentPL, plmFScf. Demittantur etiam ad dia-metros perpendicula IQ^, iq; & ob aequales DS & d /, ES&e/, & angulos evanefcentes DPESc dpe, lineae PE^PF&cpe,£f&lineolae DF, df^vo aequalibus habeantur: quippe qua-rum ratio ultima, angulis illis DP E, dpe fimul evanefcentibus,eft aequalitatis. His itaq; conftitutis, erit P Jad PFut KI adDFy & pfzdpi ut £> Evel *//ad r ?j & ex aequo PlxpfadP Fxpi ut KI ad r/, hoc eft ( per Corol. 3. Lem. VII. ) ut ar-cus IH ad arcum z />. Rurfus F J ad F S ut I gjid 5 E,& ps adpiutSEvelse adiqj & ex aequo P Jx^x ad PSxpi ut J£Ladz^. Et conjunctis rationibus PIqnad. qmd. xPF

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