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# Title: Leibniz-Handschriften zur Mathematik LH 35, 10, 7
# Folio 40v, page id 00068160:0080
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prietatem ex habebitur; vgiturdatis
punctis C et M Dataque ali veloci
rate mo a projiciente impressa
et data velocitate aliqua curva, possunt
caeteree omnes curvae velocitates
directiones in quovis puncto haberi
et
Eudmmethodie porro si ita assur
matur pars curva ut secari possit in duas
partes similesintique dabitur linea per centromgra,
vilatis. Quin aliavarodo ipsum hinvitatis centrum
si impassionesgravitalis ubique sub aequales
datur. si
a
 cribliata AA circulus
e
Mani
Poro cum aliunde constet
C3M 4M, seu, C n aM esse
una ntensi constantur. san ut a in 3M
riangula
(abscissam. Enut
4 M in CZ
abscotis
ipiae 1C4M ipsis Ca reciproce proportionale
esa
 posita hac quam dixturus corsione
similiter, si in tancentem 3a 4i aga in
tda
de tpemendicularis CH ex C patet ipjas 3t
oc loco velvilates mobilis, esse sin jora
laeatoplina, esse merocitates mobilis ipsis
vita
et reciproce propurtionales. Jam ob
turaagula similia CH3M et 4M Q 3M es
CH: C3M.: 4MR: 4t.(M: 4M. 3M
et CH. 4M3M est constans Ergo C3M4MA
s. esiae rectansntum constans quod ja cum
s
sa
C2M H3M. C
atis ipsis CH positione datur curvu ut aliunde
 constabat
e
e
deatur velocientes obilis resrectu
pextinverticem
o direnet detur vel unicu Lurva
costat si
puluctum
etur paeterea altitudo 9. habitur
M. itam ob unicu punctum curvoatu
abitur ratio CMC2M ad CH. hm absoluli CH e