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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 603, page id 779782283:0689
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LTB. V. DE RESISTEN YI A CORPORVH. 603
cum inclinari, ve cubus AT, 2d cu-
bum AK, vel in cripliCatA AL, AR,
INTCE AL, AK, Sic media PFOPOF-
cionalis AS; licque re As, ad AR,
ITa AR, ad AZ; dico momeneum
AO, esse aequale OMeNTO AF, Fa-
rione proprii ponderis; quia cam-
dem verunque dicie rarionem ad
AEI; RaML MIOeMEUM AZ, est ad
momencum AE, ratione propeii
ponderis, in duplicata AZ. AL; vE
supra demonstratum est; sed sI linE
quaruor linea continué proporcio-
nales, quadrarum, sub extrema mi-
nOrC, es ad quadracum (UB CXEEC-
mamaiore, id es quadcacum AZ3
ad quadracum AI, ve est cubus (ub
minore media, ad cubum Cub exere-
mamaiore; id est cubus AK, 2d
cubum AI; Ced hoc omilto; sIE vE
cubus AI, ad cubum AK, ica AI,
ad AZ, V. 9. Scque media pFOPOL.
tionalis AZ, INECF AY, dt AL; dico
guadeatum AZ, esse ad quadearum
AL; ve cubus AK, ad cubum AI;
nam AT, est ad AY, in duplicaca
AI AZ; id est vE quadeatum AL,
ad quadratum AZ; id est ve cubus
AL, ad cubum AK, ioieuE qua-
dracum AI, ad quadEaLUI AZ, est
ve cubus AI, ad cubum AK; scd
tOMeNEUM AO, cacions proprii
Ponderis, est ad momentum AFI,
vE quadracUM AZ, ad quadracum
AI, ergo ve cubus AK, ad cubum
AL; ergo remomentum AHI, 2d
MOMENCU AF; PeF PFOP. 77. 19i -
cur dacum est prisma AO, ciuldem
imomenci, cum inclinaco, ratio-
ne proprii ponderis, de ciuldem
balis, cum non inclinaro: in-
rellige dumraxar de balibus af-
AXIS.
DROP. LZXZI1I
Data eadem ratione momentorum,
dare non inclinarum, ejusdem basis.
cum inclinaro, cuius momentum, ada
quet momentum prioris non inclinati;
ratione ponderis appensi: Sic incli
NaCUM AF, eius Ba(IS AF; non in-
elinatUm AFI, CUIUS MOENEUM SIE
ad MOMCNEU, AF vEcubuS AI, 2d
cubum AK; siC vE cubuS AK, ad
cubum AL, ICa FS ad FV; momen-
cum non inclinati, sub alicudine
AE, _ longicudinc F. V, est Xqua-
le momento non inclinati AFI;
guia MOIeHEUM AF, est aequale
IOMIEHEO AS; SCd MOIEHEIM AF,
CA ad IOIENEUM AEL; ve cubuS
AK, ad cubum AT; vel vELS; ad
EV; Ced OMenEM AS, est ad
momentum AV, rarione Scilicet
Ponderis appensi, VE FS, ad FV; ve
constat ex dictis; ioicur momen-
CUI E. V, CA aqualC IOMENEO AFI,
ratione ponderis appensi; quomo-
AoverO POSSIEHerI, VE FV SIE ad FS,
ve cubus AI, 2d cubum AR; (IE ve
AL, 2d AI, ica hec, ad cerriam; d
terria, ad quarcom proportiona.
lem; hOC POLIEO SIE VE AR, ad
quarcam proportionalem, ita ES,
ad FV.
Si vero, momentum considere.
cur rarione proprii ponderis tan-
EUM, SIE ve cubuS AR, ad cubum
AL, IC2 quadEaTUIM FS, ad quadi2-
TUM EB; heC est lonsitudo quaesi-
ca; ve constat ex dictis; quomodo
vero haberi poMFB, facile dictu
est; alTUaEUE enim INEOF FS,
_E FV. media proporcionalis EB:
incelligo cantum de balibus actiris.
DROP. LXXXIV.
ata eadem ratione momenEorn
3688 2
dare