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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18B
# Folio 113, page id 00068192:0113
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dactio ND est ad actionem C, ut
vesocitas, Gdl ad relocitatem B(obet
fectus De 8 A aequa lesip er propohie
ergo actio NP Q est ad actionem
C in ratione composita ex ratio.
ne effectu DC F ad effectum DE. F ra
tione velocitatis GH ad velo-
citatem B. Sunt aubem effectus
in ratione composita quanti
vatum materiae  Pongibudi
num transLationis (per prop. 3
Bic) unde habetur propositio
C
Defin.4
S. AC F1ON15 IN MOTV =
DisisDsio Moeer, estquan
ditas effectus formatis inmo
tu.d N SeNSI MSt
ejusdem ACn tquantibas resocitabis, quatac
tus est effectus seu qua made
ria per L’ongibudinem bransLata
st. Diffunditur enim actionod
irdu per majus spatium uto
hobileistributo. Infenditur aradus
etiam eodemmu i
C
manchite mebili et spato
Actiones motuum formales
sunt in ratione composita dit
fusionum d intensionum 
Namsunt in ratione com
posita effectuum eh reLocita
tum branslationis (per prop.
id hic)
=vel ACFIONIS EXTENSIO
edamus
A. 24
B.
1.
R
Ergo aequase est duas Librasper
dres pedes vea trestibras per
duos
unem pedes bransferre.
L
Si eadem sit quantibas effec-
tus in motibus; actiones motuum
formaies sunt rehocitabibus
agendi proportionares.
Sit mobus a effectus quicun
aB
qubitransferendi duas Libras
persexpedes; velocitas Cgra
duum guorumcunq3ut 2. et
sit rursus mobus L. effectus Bpri
vel
ori aequasis aoibransferendi
0
trestibras per quabuorpedes
(quem ce qua Lemprioni esse patet
lex propositione praeced) velo
Tibas N graduum quorum cunque
ut z; ajo actionem motusa esse
ad actionem mobus L. ut C 2 ad
N 3. Asgumantur duo alii
mobus unus Rbransferens
unam Libram per unum pedem
velocitate Ce, alter S trans
ferens unam Libram per unum
pedem vesocitate N. Z8 et
effectus