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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18C
# Folio 59v, page id 00068193:0120
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Sect. 11. Cap. 1. 2. De motu ete
Consertar. 4: Problema: Motum exhibere, n quo com-
adat locus mobilis et via motus.
includatur mobile corpus alteri rigido immoto, ita ut con-
gruat superficies, et tum mobile inclusum (quod semper aequale
spatium occupare, nec perfecte condensari aut rarefieri suppons)
moveatur, et habebitur desderatum; quia ob rigidum obitans lo-
b
coexire non potert, interim tamen partes inter se loca permutare
possunt.
si mobile sit fluidum, quamcunque figuram habere
potest; sin rigidum sit, oportet ette genitum circumrotatione,
ut annulus, cylinder, sphaera, conus rectus, cum moventur cir-
ca suo axes.
CAP. 1
DE MosV VNLXOR MI.
Definitio: MOTV VNLSOQ MI MorE TVR, cujus
quodlibet punctum aequalibus temporibus aequalia spatia
describit.
sit (Fig. 11.) Mobilis punctum A percurrins tempore 
lineam 1A2 A, et tempore V lineam 3A4 A; jam pontis s et
aequalibus, si ecperiantur 1A2 A et 3A A A esse aequales, idque
succedat in puncto mobilis quocunque, motus dicetur uniformis;
et contra, motu posito uniformi, debet succedere
erop. 1.
In motu uniformi si spatia a puncto mobilis absoluta
sint aequalia, irint et tempora impensa aequaua.
spatys enim (Fig. 12.) DG et HL aequalitus, sint maqua-
lia (si fieri potest) tempora 08 et QV, et tempus alterutrum,
ut oP, sit majus; ergo in QV aequalis erit ipnus Os pars ali
qua Os, qua durante percursa est gatii DG pars aliqua A,
et aequali tempore ) percurrum et spatium AL. Ergo (ex def.
motur
ea
aqu
Hc
et
ve
(
M
7