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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 619, page id 779782283:0705
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LIB. V. DE RESISTEHTTA CORPORM.
pondus, et aequale momenrumscum deris appendi deber in B, quam in
tacione rectis aequalis ID, BB, cum 2, proprer eamdem rarionem, de
ponderis proprii aequalis; isitur si qua TupTa.
craperio DLHL, addas criansulum
DCL, ve reuera accedie, haud du-
bie maius momeneum erie l, quam
B, ratione proprii ponderis; Ccili-
cer aduersus balim DC; aquale
vero aduertus DC; led aequalia
adversis DC momenta, FaciunE
aequilibrium; igicur nisi pondera
pexeualeane, Faciunt aequilibrium;
vbi vero praevalent, alcerum plus
conterr, quam aliud; non quidem
ratione ponderis appensi, sed pro-
prii: Hlinc si prisma BII, innixum
Fulero D, Cic in aequilibrio, d ap-
pendacur cancum pondusin L, Ca
camen lege, re accedac obex in A,
racione cuius non acrollatur à pon-
dete L, Frangetur in DG, S peaeua,
leac pondus appenlum in L; de mi-
nus ponderis appendi debet in L,
ad hoc re Cuperet balim DO, quam
Ei appendatur cancum in B, dc 2d.
moveatur ob ex in FI; ne Ccilicet
aetollatur à pondere B; in qua
vero proporcione licminus, Facilé
dici pocest; alTumatur enim CO,
Tuberipla CL, d ve CO, cA ad C L,
ita c excestus ponderis B, quo (u-
perat pondus l, ad pondus crian-
DuliDCL, vel DOM, haec omnia
perspicua Cunc. Denique ( ex pun-
AoC. Cuspendatur prisina BII, di-
co, quod trangerur in bali CR;
nempe TunE AC, HC, duo rectesi
Ced veriusque, appensis scilicet pon-
deribus, in B, ec L, maximum cAt
momentum aduersus C R; quod
eodem modo probatur, quo Cupra:
porro in hoc calu, si cancum pon-
dus praeualens appendacurl, ad-
PROD. ZC V.
Si prisma inclinarum semino
verimque fulero innitatur, maximum
erit momentum, aduersus minimam
basim, quae a centro inferioris lale-
ris ducitur: V. 8. Cc inclinacum
BEL, innixum Culeris B, I; Cic cen-
erum laceris inferioris D, in quod
Ecilicer cadit perpendicularis; du-
eta d cencro grauicaris F, praedicti
prilmatis; ducacur minima balis à
Puncto D, Ccilicet DO, dico maxi-
mum esse aduersus balim DO, mo-
mencum, luc imponatur pondus in
Cn live appendatur in D; siue pro-
prii ponderis rario tantum habea-
Eur: Quod Facile demonstro; nem-
De cum linc duo rectes, qui citca
centea BI voluuneur; rbi frangi
cur prisma debent allumi aequales
BD, ID; cur enim alter alcero lon-
sior elter; nempe rectis, qui circa
centrum B voluiEuE, quantum po-
rest maximum momencum conteri;
icemque qui circa centrum l volui-
tur; isirur rierque rectis aequalis
esse debet; alioquin alter minus
momentum, quam possic, confer-
teE; igirur maximum quantum pon
celt, non conterret; adde quod co-
ta vis ponderis collecta in centrO
sravitaris F, incumbir in D; hinc
Si quis Cuctinerer in D, prisina BFI.
remoco veroque Fulcio BI, praedi-
ctum prisma essec in sequilibrio, re
Patet ex dictis lupra; igicur rectes
verimque lunc aequales; isirur BD
TD; igicur maximum momencum
exir aduertus balim ductam à pun-
moco obice in A; vel tancum in B, Ao D, igicur aduersus minimam
admoio obice in et; miniis pon- DC, in qua leilieet moc eA resia
tenciam