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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18B
# Folio 223, page id 00068192:0223
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Cc
ex ductu vigoris in motem.
Ub si mobilis centrumgra
vitatis sit dupso rehocius, quam
auterius, e mobile ipsum altero
tripso gravius, erit impetus mo-
6idi5 sextapto major:
Definibit. 9.
TRASLAd VDSC0B
i
MMoLdX
est MDV est factum ex Longitu
dine transtationis ducta in
moLem.
Nempe sipondus sex Libra
rum transferabur pers
effectus
dinem quinqu pedum effectus
formalsis a ifettu motu sece
formatis a motu seuquantibas
branslationis, erit tricecups
ejus quaeforet si pondus unius
Libra esset branslatum per
Pongitudinem unius pedis. Voco
autem effectum mobus formalem,
quia nitris aliud est hic considera
bur praecise quam motus mo-
bidis non vero aliud extrinsecum
obstaculum occurrens, neque
gravitas aliure peculiaris
mobilis.
A MOTV,
Definitio. 6
formalis)
VeT.OCISAS est. affectio
mobilis quae est pronortiona
Lis Kongitudini quam percurre
ret mobise inbra datae magnitudini
tem pus eadem ipsa affectione rebente
proinde
emanere intelligitur haecassee
tio quandiu aequalibus bemporibus
aequates sunt Longibudines per-
cursae.
 si duo sint mobilia NVN
mobise  nore T ea quam
p
formali offectione
habet velocitate retenta percur
surum esset Longitudinem L; ab
mobile Ndempore agualiipsi
tali afsectione simili,
T sua ibidem redocitate retenta
percursurum esset Longitudinem
2, sitque Longitudo L. dup La bri-
pla vel utcunqe mustip la Longi
s
sitque, etiam exinde dicta affectu
badinis  eroo venocitas no-
mobisis n similiter dup Lastripsa et
elis assectiona
generaliber aequimultinta ret
citatis ipsius mobilis N. Itaque
ut Longitudo percursa a mobisi
est media arithmebtica inter Lon
gitudines percursas apunctis
mobisis
=Formalem affectionem mobilis
hic intelligimus, quae ipsi
inest quatenus mobile est
si jam
tunc tales affecti-
ones dicentur
velotutates