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# Title: [Bernhardi Nieuwentiit Analysis Infinitorum, Seu Curvilineorum Proprietates Ex Polygonorum Natura Deductae] Bernhardi Nieuwentiit Analysis Infinitorum, Seu Curvilineorum Proprietates Ex Polygonorum Natura Deductæ (shelfmark Leibn. Marg. 149)
# Folio 260, page id 1032977698:0282
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260
analysis Insinitorum.
CAP. VI.
Seu omnia ge = c; Crit denuo sn = kl, ut Tupra.
AC I 9R Peu B + f VOCCTUE: Z; nCC nON
QK seu gF y dicatur: s; erit in primo calu
rr = hh = yy _ in sccundo rr = Bh = 55 - y y.
Unde primum ex secundum Cl. Stussi lemma
ortum vel duxisse, vel ducere Calcem porre viden-
tuC. Particularia Patis coregia ex multa hrinc in
appendice Mesolabi derirarit Fruditus Auttoe.
5. 9. CUm AIFCI CX 5. 9. ∞ 24. C ap. TII.
generis alius cum truncorum, cum solidoru
infinicesima deducantur, cadem patet ad igves-
tisandam curvilineorum quadraturam semita,
POTita enim (Fic. LXIL.) intinitesma Q N: C,
applicata A N: Y, InTCTCCPEa RN: X, aC dC-
terminata B R: b, crit truncus cstindeici baII
R A F inlistentis ac PeE H B seminormalitee re.
lecti aequalis omnibus by c F x yc, juxta C ap. III.
5. 20. hoc est omnibus, b + x in ye, seu omni-
buS, b + x F: e in ye, per lemm. 10. Cum autem
ye Ccrectansulum P QN A, aC K C ab ipsiuS
centro graritatis C ad axem HB ducta sit=
b + x F, e, exit b + x t: e In y e Ceu by e + x yC
MmOTUS BH.
C)N A ad axem
Jam autem rursum ex Mechanica momentum
omnium ye in respectiris suis distantiis RC
XGUAMEIE IOIENtO FOtIUS FIUEX R AF in di-
ctancia LL ad AXCM MOtS apPenCE, SI Z 10-
i1