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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18C
# Folio 55r, page id 00068193:0111
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ulo
vet
dere,
0
s
ue
YV
jures
aro
et u
ipus cadunt.
Sect. 1. Cap. 3. De Ductibus
Repraesententur (Fig. 20.) per rectas CE ordinatas ad auem
AB, sumtis abscissis AC uniformiter erescentibus, et consti-
tuent figuram ADeAB, cui aequale eahibeatur rectangulum
sub aae, seu altitudine AB, et basi BJ. vel ordinata (LML) quae
erit medium arithmetieum quae situm. (per prop. praecedentem).
Habemus ergo medium arithmeticum inter infinita dicta.
fieri potest talem esse fleaum, ut plures sint ordinatae
LM etdem mediae BSi aequales, si scilicet modo ereseant, modo
decrescant ordinata seu attributa.
3
SECSWO SECrNOA
E7 VeLOCITAFe.
CAD. 1.
DE MOs V.
es
fin. 1. MoresR, vel iX Mos
Y ess A, cur
At homogepeum, seu comparabile B, aliquod
oet, quod per unius ejuodemque temporis quamm
m eodem loci puncto non est.
fig. 1. hujus sect.) Circulus rigidus A m plano
suomet motus circa centrum suum immotum C; tune
equidem verum est, ipsum circulum loco suo non egredi;
Verum etiam est punitum m ed assumi posse, nempo irum
Cquod quiescit; Et in sphara, cylindro, cono, vel similitus,
circa aaem immotum motis, puneta arsumi possunt infi-
nita quiescentia, quae sclicet cadunt m auem; idemu est m
corporibus etiam non rotuntis cirea auem quiescentim rota
fi
quicquid
punetum
DE Mos
tque s