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# Title: [Physica, Id Est, Scientia Rerum Corporearum, In Decem Tractatus Distributa] Physica, Id Est, Scientia Rervm Corporearvm, In Decem Tractatvs Distribvta (shelfmarks Leibn. Marg. 7:1-2; ZEN Leibn. Marg. 7:1-2)
# Folio 615, page id 779782283:0701
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LIB V. DE RESISTENTIA CORPORVMI.
615
dere FLaNGAEIE, Tub baSI EM, d versis ba(Im CF, quod demonstro;
longicudine qualibet: v. 8. M;
ducatur ONd, perpendiculalaris;
sequitur, prilma C d, calc este,
ve a ploprio pondere FrangaEuI;
Facic enim aquale MOMCNEUM, CU
Priori prismare non inclinato, ve
constat ex dictis: Cuppono aurem
EM, esse illam balim, aduersits
quam, est maximum momenenm,
alioquin allumatur alia balis, sciti-
cer illa, aduersis quam est maxi-
IUM MOMeNEUM, V. 9 FZ, CC a
puncto Z, ducatur horizoncalis,
caneae longicudinis, re prisima afi-
Zum, Cub illa longicudine, et ba(
EZ, proprio pondere trangacur, et
ab illius lonsicudinis exrremieace,
ducatur Curlum perpendicularis;
haec enim cadens in prilma C d,
longicudinem illam lecat, et deter-
minac, quae momentum proprii
ponderis Faciar, praevalens aduer-
Tus balim FZ: Hlinc haberi porest
Facile prilma cuiusibet inclinacio-
nis, et balis, quod proprio ponde-
re Frangatue, si Cemet habeacur ho.
Fizontale, cuius momentum pro-
priam relistentiam CupereE; quae
cerre Fulius dispurare polsemus, led
supertiuum estet, cum ex dictis
facile incelligantur; sed iam in.
xerrupeam propolirionum Ceriem
RCTEXAIMNS.
PROD. ZC
Prismatis assixi inclinati deorsum
momentum; est maximum, aduer-
sus minimam basim: Sic enim peis-
ma inclinatum deorsum BG, 2F-
xum muro verricali AD, ex C, du-
eatur CE, perpendicularis in BF
haec est minima balis, VE patee; sIF
quia non porest esse maius momen-
cum aduersus aliam balim, ratione;
rectis; nec enim vlera murum, cui
prilima aftixum est, vectis produci
Porest, igirur rarione rectis OC.
xequale est momencum aduersus ba-
SeS CB, CR, CF, CL, _C. aF
vero rarione resictenciae basIS, cum
BF, sie omnium minima, maius
momencum est aduer (us BF, quam
aduersus vllam aliam; Penim 12-
ius addas aequali; remanee maius.
PRO P. Z C II.
Fonsindo inclinati deorsum; est
ad loncicudinem non inclinair, ejus
dem basis; es momenti, vt sinus to-
tus, ad rectum anguli, quem facie
linea inclinata cum verricali, v. 8.
Cic inclinarum BC, angulus quem
facic linea inclinata CG, cum ver-
ticali DC, eAt DCO; ducaTuEDC,
sicque prilima DI, Tub Ba(DHI.
aequali CE, appendantur aequalia
pondera, inclinaco, de non incli-
naco in C; dico este aequalia mo-
IBeNEa: SINE enim GC, MC; B12-
chia librae, cuius cenerum est C.
cerre lxequalia pondera appendan-
rur in M, ec in G, Facienc aequaliq
momenta; nempe lic CO, aequalis
CMt; _ CH, aequalis CC; ponde-
raxequalia appenta in H, C in 63
Faciune agnilibrium, cum neuerum
pranalere possir; igitur aequalia
momenta; icemque a qualia appen-
Ca in O, ec in M; led aequalia pon-
dera appenla in H, & in O. FaciUIME
aequale IMOIeHEUIM per P. 9O, H. 90
e quae faciume aequale momentums
cun uno cerrio, Faciune eriam in-
ter se; igitur aequalia pondera atti-
pondus appensum in 6, dico ma- Xa in M, _ in C, Faciune aequalia
ximum illius momencum, esse ad momenta, ratione ponderis, e re-
ctis.