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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18C
# Folio 188v, page id 00068193:0382
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Sect. V. Cap. 2. De Motui directione et.
nonaa sed tanta tarditatis, ut error fiat dato minor
Iaque qurescentia etiam sub iptis motis comprehendo possut
salva conclusione.
egip. 15.
Si mobilo moveatur motu aquidirecto im eardM
partes, et unum punitum pon succedat malterius locusto
via autem punetorum eosdem sempor et ubiqe ad mobill
angulos faccant, erit vra iphrus mobiles seu fgura mora
ejus generata aequalis figurae factae ea motu mobilis M
viam centry gravitatis eodem angulo ducti. Nihut au
tem reert, utrum mobile sit rigidum an flearles: aut fuu
C
idem succediti s alt
2
dum; continuum vel discretum. Et
qua puncta aut aliquae partes quiescant, aut moda quaei
scant mado moveantur, dummodo motus sit praesoriptut
Sale motile nou potert ette solidum. Neqe enim hon
moverr potert, quon punetum ejus quodlibet n haperficie
ipsa non positum, alteri succedat; erit igitur superfi
eies, vel linea. Et si linea sit, potert resoluta nt elligunn
latera rectilinea, et superficies in plana; niscribendo seu
licet aut circum scribendo polygona, donec differentia fiat
minor assignata.
er-
sufficit autem considerari quamlibet
+
(Fid. 21.) rectam AB. (vel quod libet planum ABC) s ita mi–
eam
fact
gulu
50
si p
et et
repe
relt
gibo
ferat
veatur, ut unum punctum non succedat in locum alterius, ad
et recta a quovis puncto descripta, ut 1A2 A, eundem sen tur
per angulum faciat ad rectam mobilem AB (vel ad planion
a
ABC) describere parallelogrammum: A2B fvel paralle lepipo
dum 1A, C2 A) quod ett in ratione composita mobilis recta
(plani) et linea ab uno puncto verti qu. centro gravitatis
descriptae, seu factum ea mobilis extensione in viam cent
grat
aut
21
em
A
ai
idE
prat
qui
den
gre
mo
Ser
Ut
166.