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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18B
# Folio 179, page id 00068192:0179
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2A 2B in 3A3B eundem habebit
impetum quem ante, seu (quodidem.
esdrecra CE representans celerita
molem
tem ducta ineum seumobilet B
dat rectangulum 2R ZA, ce quale
figurae ADBimpetum represeni
canti. Idem succedit in mobili AB, in:
aequasis densitatis, ut siponantun
densitates punctorum Bcrescere
in ratione discantiarum ab A.
adeo que moles mobitis representari
pertriangusum rectangusum
ABF_ ejuodem mobiplis procractio
(vel elementum tractus seu quod idem est
e summa velocitatum in vosumen
duclarum representari pertrian-
H
ABD
qulum rectangulumcujus pla-
num sit rectum ad planumprioris;
impetumque cujus Libet puncti B.
representari per rectangulum
BDL. F ad eo q impetum mobitis AB
perporamidem ex hisrectangulis
conflatam ABDI. F. Sumatur jam
recta Cetalis magnitudinis, ut
ducta ipsa normaliter in molem
ABF producat solidum prismaricum
seu ubique aeque alcum AM
1A 3A3BMF 2B
DE OVA NSISASENO=
Vod
LMDEd
Definitio 1.
CNDICAS MOOVSSEV
IMD CNVS est Pactum ex velo-
citatibus inquantitatem ma-
teriae seu molem ordinatim
ductis.
Ut si inmobisi eandem.
ubiqu quantitarem materie
aequali
in vosumine, seu densi
sitatem constantem habente
puncti cujusque ut C relocitas
sit ut Ce rectae AB mobile re-
presentanti ad angulos rectos
applicata; impetus, seu quanti
tas mocus representabitur per
figuram AEDB, 8 quidemsiACP
sit rcta e relocitares sint ut
distantiae ab a impetus ipsius
aC erit ad impetum ipsius AB,
in duplicata ratione mobi-
Lium AC, AB, seu ut quadratum.
AC quadratum AB nempe ut
area AC e ad aream A BD. Duod
si mobilis diuersa sit densitas
in