Philosophiae naturalis principia mathematica . Defcribenda fit Trajeaoriafghi, quae fimilis fit Linescurva? FGHI, & ciijus par-f^s/l i^^y f^^ illius partibusFGyGHy HI {\mi\es & pro-portionales, reftis AB & ^2Xu^2>&^Z),^2)&C£ datis, prima primis,fecunda fecundis, tertia ter-tiis interjaceant. Aftis reftisFG, GH, HI, FI, defcri-batur (per Leni. XXVII )Trape2ium/^^i quod fit Trapezio tS ^<??JnI^^^ -^-^ ^ ^ ^Sant reftas illas pofitione da^tas AB, Ap^ BD CE, finguli fingulas difto ordine. hoc Trapezmm defcribatur Trajeaoria curvffi Line^ FGH£. 96 De Mo,
Philosophiae naturalis principia mathematica . Defcribenda fit Trajeaoriafghi, quae fimilis fit Linescurva? FGHI, & ciijus par-f^s/l i^^y f^^ illius partibusFGyGHy HI {\mi\es & pro-portionales, reftis AB & ^2Xu^2>&^Z),^2)&C£ datis, prima primis,fecunda fecundis, tertia ter-tiis interjaceant. Aftis reftisFG, GH, HI, FI, defcri-batur (per Leni. XXVII )Trape2ium/^^i quod fit Trapezio tS ^<??JnI^^^ -^-^ ^ ^ ^Sant reftas illas pofitione da^tas AB, Ap^ BD CE, finguli fingulas difto ordine. hoc Trapezmm defcribatur Trajeaoria curvffi Line^ FGH£. 96 De Mo, PHILOSOPHIiE NATURALIS Scholhm. Conftrui etiam poteil hoc Problema ut fequitur. Junftis FG^GH, HI, FI produc Gi^ ad V, jungeque FH ^ IG, & angu-]is FGH, VFH hc angulos CAK, T>AL aequales. Concur-rant AK, AL cum refta B T> m K d>c L, & inde aganturK M, L N, quarum K M conitituat angulum A K M aequalemangulo GHI, litque ad AK ut ei\ HI ad GH; & LN conlH-tuat angulum ALN sequalem angulo FHI, fitque ad o^ Z/ utHI ad FH. Ducantur autem AK, KM, AL, LN Sid eas par-tes linearum AT), AK, t^L, ut. literae CAKMC, t^LKA,1> ALNT) eodem ordine cum literis FGHIF in orbem redeantj& afta MN occurrat reciae CE in i. Fac angulum i E T aequa-
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