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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 16
# Folio 17v, page id 00068140:0034
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corpom concumenti
ua.
s.
si corpora concunrentra sint naequalia vica modo facile habebitur calculus pfficiendo
AM siit culaquales inter se
terum illud plurimum
sit rectus
euceu sun
ut in pore acc
de duobus quando costat
de tbalis si sola essent
sert p refert
BAc sit ab liqua tunc quidem
Sed non non vole
in 2C quo A
sem ut eo lenggore. perveniant B ine B, et
sia in. LH posito pamtcelogrammum
Oaequace
ontieu
sed res
4
et
un
LIHM
esl 2B corncidere ponantus
puam m stur
fui
utiamarcla quadu
es
utru in angulu
centri gravitatis sevabitur
contieit
 Vec
simnle
ante quare quadio
enddi quid diceidu
et ats
namsi angulus
ervabitur drrectio
vener
er
Cquam parelleco qunucno
una
sector
e
motuum
rloco
iune splcimem in
 dau
m aquas
ut tam linea sentri gravitalis quam vira serventur nec refert etiamsi AL et
C
Nons
quadrata 1B2B et
inser set
1C2 C forent
emo major prodiret vis quam
au non tuld fivetar compositioni
a
sinit  ad ostimationem virium est
A
a
A MB prodactam demitratur exiA
pervendicularis, AN constat is 1A viteritate 1A2A ipsi 1B inprimere
vocanda. Vitaque in Ve
elentatem et directionem 1B2B quae sit aequalis ipsi NA et simiater
eA in LC perpendiculuris dugatur  D. patet similiter, 1A celeriente
cnpovem
A2A ipsi iC inprimere celeritatem, pl
1C+C 2p
1D aequale
licet singula corpora Bvel C sola essent cum corpore
e
unc absibo abliut
A sed l
foret effectus major causa
Ergo in quantam qun
2e
and quadr. DZA + quad
2A. muser est quadrulo ifit
in tantum quil
N2A erit
majus quactalo, 1B2B)
et
quiorium D2A. majus quadati
C2c. a ut in mllo
cB.
L1
16
IC 2C
+.
2B
ais tin ubi
planu duo
diaclinaterse recta