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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 1
# Folio 34r, page id 00068125:0067
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apparet, sane si mobile moucatur duobus motibus
aequabilibus compositis describit Lineam rectam, ponam
ed
(Ud
enim regulam K. K. immotam, incedere regusam KG.
mobitem semper suis vestigis parallelam din ipsare
gusa mota interim motu proprio cequabisi moueri mobi
(le
punctum. M. itaut si I. R. 2. K. sit aequasis ipsi. 2
K 3K, sit et iam (i M) 2 M aequasis ipsi C2 M) 3
M. manifestum est lineam motus compositi nempe
i M 2 M 3 M. eose rectam. sed si motu regula K G
manente aequabili, motus ipsius. M. sit acceleratus
fiet Linea M M. parabosica namsi. iK 2K, iK3
K, IK + K Hc. cres cant aequabisiter, seu arithmetie; seu
sint ut. 1. 23. hoc est ut bempora, tunck. M. progreosus mo
bisis. M. in regusa. M. erunt ut horumquadrata seuut
1. 4. 9. unde constat Lineam. M M. fore parabolicam
& Si angulus. GK K. sit rectus erit parabola uertes
IK seu. i M. axis iK iG, tangens verticis. KK. Patus
autem rectum variat, prouaria proportiono velocitat
um aequabitiss accelerati. quod si angulus. GKK sit
obliquus, Linea, quidem parabolica erit, sed alia uerti
cis aais, e metri Lege itaque si corpus per
grave secatur motu quidem aequabili quatenus imp
etm a projiciente impressum rebinet, aequabile au
tem accelerato quatenus ui gravitatis continue des
descendit, Lineam describet parabosicam
LBA) haec quidemperpuschre se habent ex
hyppothesi quod gravia accelerentur quemadmodum de
finiuit Galilaeus cui sane Ricciolus noser experi
menta quae sumpsit plurima, eaacte satis consentire
deprehendit demonstratum tamen sufficiens uidetur
adhuc desiderari. L. V. fortasse uerum non est in rigo
lie