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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18C
# Folio 81r, page id 00068193:0163
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u
6.)
ne
ra
es
eu
ra
vel 7.
I
one
tum
pos
pl
ol
Cam
2-
Formali
Sat. III. Cap. 1. De Actione motas et Effectu
Nam longitudines sunt in ratione composita temporum et
velocitatum (per prop. 6. qel 7. cap. 4. sect. 2.) Ergo si tempora sint.
aequalia velocitates sunt ut longitudines. Rursus quia mobilia
sunt mratione composita mobilium et temporum, et duplicata
C
velocitatum (per prop. 7. praeced.) et motilia et tempora sunt ae
eC
qualia (ex hyp.) Actiones sunt n duplicata velocitatum, idert
le
hoc loco longitudinum.
Itaque actio transferenor unam libram intra minutum per
pedes duos (tres) quadrupla (noneuila) est actionis transte
rendi unam libram intra minutum per pedem unum. De
s
C
quo pluribus ad prap. A cap. de potentia.
Prop. 19.
Si aequales antquantitates materia mobilium, actiones
formales motuum sunt in ratione composit a longitudinum
motus, et velocitatum
Nam generaliter actiones formales sunt in ratione com
posita quantitatum materiae, longitudinum et velocitatum
per prop. 10.) Ergo si quantitates materia aequales, erunt in
 a 
ratione composita longitudinum et velocitatum.
Grop. 20
c
Si aequales sint materia nobilium quantitates, actiones
4
formales motuum sunt nn ratione compontâ ca duplicata lon-
gituminum motus directâ, et simplic temporum reuproia
sunt enim actiones aqualium mobilium n ratione compo–
sit a longitudinum et velocitarum (per prop. 19.) et velocitates sunt
in ratione componta ex directa longitudinum et reuproca tempo-
rum (per prop. 8. C. + sect. 2.) Ergo actiones sunt in ratione com
Ic
∞
a a et
posita ea duplicati directa longitudinum et simplice recuroca
temporum.