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# Title: Leibniz-Handschriften zur Mathematik LH 35, 11, 18C
# Folio 61v, page id 00068193:0124
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Seit. H. Cap. 2. De Motu unifonmi
puncto A motitur potett, similiter ipium quoque uniformiter mo
a
veri concluditur. Quod etc. (asscrebalve,
si yedem tantum temporibus (non vero aequalibus quibus cunue
dixistemus spatia describi proportionalia, non sequeretur motus
uniformis; undo problema mox sequens solvi potett.
Prop. 9.
Mdbils uniformiter moti, puncto aequalibus temporibus
spatia describunt proportionalia.
Nam mobilis uniformiter moti puncta moventur unifor-
miter (per supra demonstrata) Sed plura mota uniformiter a
qualibus temporibus proportionalia describunt gatia sur praepr
 17.
Prop. W0. Probl
Cahibere mobilia unum quodque motu non uniformi mo–
tum, qua ysdem temporitus
proportionalia.
Fig. 17.)
unet
durante motu spatia describant
punctum A aequalibus temporibus CD, DE, EF, FG de-
scribens lineas 1A2 A, 2A3A, 3A 4A, 4A5A; ea quibus duae prio–
res sint aequales, et duae porteriores etiam aequales inter se, sed
maequales prioribus. Et punctum B iisdem temporibus describar
linces 1B2C
21
sint aequales inter se, et duae quoqe posteriores, licit maquales
sia si
prioribus; quaelibet autem linea describatur motu uniformi.
et sit 1A2 A ad 3A + A, ut 3B2B ad 3B+B; Utique isdem tem-
poribuo spatia desribentur proportionalia. Do temporibus
assignatis patet; idem ostenditur et de eorum partibus, quia
sunt partes temporum motus uniformis; ac proindo et in tempo-
ribus inde compositis. Totus tamen motus iptius A non est uni-
formis
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