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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18C
# Folio 68r, page id 00068193:0137
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esse
e
qua
de
tu
vol
n
eam
equi
ongi
A
ita
situ
Ergo
Sect. I1. Cap. 4 De Motu simul aequid. et unif.
Ergo (ea elementis) et L ad V in ratione composita 1B3B ad
+A2 A, et TE ad MP.
In numeris mobilis velocitas L (dupla) est ad iprius A
velocitatem V (simplam) ut numerus longitudinum a Bper
cursam 163B exprimens (6) divisus per numerum tempus
Md a B impensum exprimentem (3) est ad numerum longi–
tudinem ab A percursam 1A2 A exprimentum (1) divisum
per numerum tempus De ab A impensum caprimentum (1).
nam 2 ad 1 est ut Z ad
Prop. 9.
n iisdem mobilibus uniformiter motis, tempora sunt
mratione composita ea longitudinum percursarum directa
velocitatum reciproca
Patet ea precedenti vel ad eundem modum.
Frep. VI,
In numeris, quoad eatum figurae 28. tempus Md a Bm
pensum (triplum) est ad tempus dE ab A impensum (simplum)
C
ut numerus longitudinum a F percursam 1B2B ex primens
6) divisus pen numerum ipsius B velocitatem LB ex primon
m (2) est ad numerum longitudinem ab A percursam 1A 2 A
exprimentem (1) divisum per numerum iptius A veloctatem
Veaprimentem (1), seu 3 est ad L, ut = ad; Et ut gene
raliter rem designemus: Longitudo est ut Tempus in veloci-
tatem; et velocitas est ut Longitudo per sempus; et denique dem
C
pus est ut longitudo per Velocitatem divita
eop. 1
In yedem mobilibus uniformiter motis, coincidit:
dines etse aequales, et Velocitates etre temporibus rec
proce
Longit