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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)
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Ild.
J: B
le
CAP. VI.
Analrsis Insinitorum.
tiuS FISuER centrum ravitatis supPonatuI. PIaL
ersOFIgUTA R AF = f, X FZ = d, CPUNEOm
Mia, byc + x y e = fd, hoc est truncus modo
dictus aequalis cxlindrico in BasI R A F ec alti-
tudine KC; unde rursum cadem ac odorecen-
lita deduci possune ac hilcc ad FIguT2SS, 33. ec 34.
Cap. III. applicatis, lemmata Cl. Stusi, ter-
tium ec quaetum, in currilueorum mentur 2 la-
tis magni momenti ortum suum debere viden-
tur, sednequid nimis.
5. 20. Nocetur hinc demonstrari, (relum-
ta Fis. L. X.) momenta tigurarum ad axem AO
inter se esse (retentis 5. 8. (ymbolis) uti omnia
2Bfe+5sC
2 4yc + 99c
ad omnia
2
leu diri-
sione Factâ per e constantem, ut omnia B + ;s
in fad omnia y F: g in g, hoc est utmomen-
ta omnium linearum RD in Una FIgUITa AFC,
ad momenta omnium lincarM X L in alia figu-
ea AHLOML; quod a pluTimIS ANUMIEE.
S. XF. Similia hilce circa CUperFCiCS CUEVAS
demoustrari pOrenE, quxe cum ex modotraditis
levi opera colligantur, breriter perstringam,
relumtis igitur C ap. TII. 8. 2. _3, 4. Tymbolis ac
FIC. LXFX. Crit d u F pu trunci interioris CIIPer-
HCICS CHEVX AF O insistentis, juxta ibidem EPa-
dita. Hhaec aurem aequatur momentis omnium
rectularum DE, Curvam AD F.O compo
HCH.
2C