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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 611, page id 779782283:0697
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P. +B. V. DB RESISTEAEIA CORPORNU.
libet puncto prismaris, cui admo- tur, pocenciam admoram MI, FaCC-
(2 SE porentia V. 8. Cc balis attixa re sequale momeneum, aduersils
Fig. 53. FC, AIEFMI diamerer baliS pFiLIa-
Cab. 2. tis, eo modo quo dictum ete; (i P0-
EM CE EH, igitur S momentum
relictentiam adaquet, FFANGCTK
Eentia adInOVCaEUT In Z, SIF VF, in pri(Ia in EM, quia Si abCOIUFa FC-
quam CE, cadar perpendicularitei,
diuidacur bitariam anguluS CFM,
ducta (cilicet FK; Haec est balIS
aduertus quam est maximum no-
meneum; admoneacur porentia in
S; duCaEUESE, in quaI LIF, ca-
dac perpendicularicer, diuidatur
bitariam angulus AEM, ducta FZ,
haec est balis, aduersus quam, est
maximum momeneum; parimodo
admoneatur porentia in L, duCaTUE
TE, d in hanc ZF, perpencicularis,
dividacur angulus ZFM, ducta li-
nea, haec est balIS, aduCESuS qua
est maximum momeneum; denique
ad OnCatUE in MI, duCatUF EF, p2-
Falleta MC, ducatuE EFL, dico
aeguale ele momeneum aduersus
EM, _E FH; quia LINEFM, MS,
MII, aequales; angulus SETI eAt
rectus; ergo si applicetur porencia
in S, aequale est momeneum aduer-
TUS FM, CE FHI, re paret ex dictis,
ac vero si admoneatur in Y, (POLI.
eo quod MIY sic Cubdupla ME) ca-
dem porencia, FaCICE INOIMEMEUM
aduersus EMI. Subduplum prioris,
VECOnSaE; IgIEUE SI adIMOVCAEUE
dupla porentia, erie aequale mo-
mentum, aduersis ME, e quia ad.
mota pocentia in Z, aequale est mo-
entum aduertus resiltenciam ab.
Foluca, _ respectinaM ME; CCr-
ee live admoneatur predicta po-
centia dupla in Z, Cue in M, habee
idem momentum, aduersis resi-
Stentiam ab solutram ME; acqui ad-
spectina aequalis est, respectiua,
Cedere debet; CUI CnI EM MOEU
recto aequali adduCatUE, CeKtC Si
pexevaleat pocencia, nis alio Faci-
liore moueri possie, aequali mocu
adducctur; led alio Faciliore, scili-
cet inaguali, adduci non pocese vi-
la ex basibus; icaque si admonca-
TuE porencia puncto M, d adducaF
peF MIE, FrACtUEa in ME Cuccedet
IDIEUT INCCE MC, nulla rariOFeII-
Kenrix absoluca amplius habetur,
Sed ablolura.
Octauo, hinc miniina ba(IS nun
quam Frangitur, nisi superetur il-
lius relisencia ab TOIUTa, V. 9. MIE; F1B, 52.
nempe rbicunque candem applice- L2b. 20
tur potentia, v. 9. in NI, peF VO.
A ex E duCAEUE F NI, _ in hanC per-
pendicularis FZ, dinidaturque bi-
Fariam anoulas MIEZ, linea dini-
dens, erit basis, aduerlus quam erie
maximum momentum, porenria 2d-
norae in N; idem prortus accider,
donec tandem porentia admonea-
EUE II M, cunc enim relistentia ab-
TOluta ME Superabitur: maxima
rero basIS, Scilicet aNIXA FC, nun-
quam resistentia, vel absoluta, vel
respectiua, Cuperabitur; de relpe-
aiua constat ex dictis lupra; de
abloluta Facile probatur; nam in
quocunque puncto admOUCAEuE
porencia, decerminari porest alia
batis, adversus quam sic naius mO-
MENEUM; V. 8. SI adimOveaEUT in
M. maius est adverTUS EM, quam
HexsUS EFL, dupla porentia admo. adveFuS EC; quia acOLA POTen
ea AI, ex Subdupla admoca S, Faciune eia in Z, habet aequale momencum
aquale momenrum; igicur sequi- adueituS EM, EC. ve demonstes
F21I
CUI
12