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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)
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L IB. V. DE RESISTENTT COREORNM.
tamen a priori, primum est momen. appensum eset in Z; quod dividie
cum abloluca ad momentum rel-
Pectiua, cirra operam rectis secun-
dum est momentu ponderis abTolu-
ei, cum respectiua comparari, ad
eamdem respectiuam; alia duo PunE
in eadem, d diverta a priori r2-
rione; prinum est, MOentUM LCF-
rectiui; cum absolura comparari,
2d momencum absoluri, cumi ab(0.
luca comparati, secundum est mo-
mencum respectiui; cum absoluca
comparati, ad momeneum ab(olu-
ex: tres iltae proportiones diverla
lune; adde quartam aqualicaris,
Scilicer momenci ponderis abloluri,
cum absolura comparari, ad iplam
ablolucae momentum; adde quin-
tam, quae est momenti ponderis
relpectiui, cum ablolura compara-
ei, ad momencum abloluri, cum
respectiua comparari; vis exempla
in A9. 7. prima proporrio est GA,
ad AB; Secunda AC, ad AB; cerria
GA, ad AC; quarta YA, ad AC;
quinca CA, ad duplam AC.
Seprimo, s praret momeneum
ponderis appensi in L, considererur
momentum ponderis, ipsius pris-
maris, perinde est acque si subdu-
plum ponderis, ciusdem prisimatis
AC: appenlum simul elsec in I,
cum pondere L; v. 8. S pondus L, AF
20. librarum, e li pondus prilma-
eis AG, SC g. libearum; cocale no-
mencum, cum ponderis appensis
cum ponderis iplius prilmacis, con-
junctim, quarenus scilicee verum-
AC bitariam aqualirer: haec penicus
Constanc ex prop. 24. H. 9.
Octauo; cuncta haec Galileus
prima prop. Fol., Z14. dial. 2. CO1-
plexus est, docte quidem FATCOT;
sed rix (explicire Calcem) demon-
Arac, quomodo resistentia absolura,
Sc dupla respectiuae, cirra rarionem
rectis; dixi explicice Calcem, quia
haec eadem conclusio ex principiis
ab eo adductis, educi porest; ve
aurem ad capeum Tyronum melius
faceret, illam cg0 paulo Fusiiis pro-
Lequi conacus Lum.
PROP. XXZ.
Zlinc si detur pondus, prismari
appensum, cujus momentum ita re-
sistentiam illius adaequet, qua scilicet
resistit, ne francarur; et vel mini-
mo pondere addiro. praedicta resisten-
tia superetur, porest determinari pon-
dus absolurum, cujus momentum
adaequet resistentiam absoluram: Sit
enim prilina AO, e pondus dacum
appensum exeremo prilinati I; e vE
AB, ad AC, ita Sc pondus L, ad aliud
Y. 3. X, dico Z elle podus quaesituIm;
quod Facile demonstracur, nam si
omentum Z cancum crelcie, cario-
ne ponderis, quancum ipsi decs r2-
tione rectis, haud dubie adequabic
momentum ponderis L;aF MOICMEI
T, COmpaTaTUM CUMMI ab SOlUTA FOII-
Rentia, est ve GA, 2d AC; icemque
ad momentum Z, cum eadem ab(o-
que basi AD vim infere, ve deglu. lura comparatum, isieur si pondus
cinetur, perinde se habet, aeque s auctum Y, ica sic ad pondus L, ve
esset pondus 22. librarum, appen- AC, ad AC; tancum Y (UPCCALF2-
Cuum in I; vel pondus duplum L, id eione ponderis, quaneum LuPCTaTUIE
est 40. lib. Sinul a cum pondere g. ratione rectis, isItuT OMeNCuM
lib. quod est pondus prisimaris, id , cunc adaquar momentum L
es collectum ex veroque 44. lib. Quarenus cum absoluta compai2-
cie
ab.
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