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# Title: Leibniz-Handschriften zur Mathematik LH 35, 10, 7
# Folio 29r, page id 00068160:0057
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sit linea CEC aestimandum est quantus sit continuus accessus mobilis ad B, vel ab
sus ferri datumque punctum quodcunque 
cruva quaecunque
eo recessus, vel si mobile fona
aestimandum est, quanta sit vs centripetu aut centrisligu elis mobilis in curva
cona
rati, sen qua velocitate inter movendum conetur recedere a puncto P
sumto tanquam centro; vel quod eodem redit, qua qua conatus ad
centrum p tendentis vi opus sit ad corpus nobile in orbita sua retinendum, ne
tratus
le
trifugus mobilis ex natura curvae,
nam centrineta in ortita retinente. vi autem  mobilis a centro aliquo
per tancentem abeat. Unde endem est gnal
intro concavita ex concava parte posito rededendi per tangentem est eudem
cum vi a centro vis conatus ejusdem mobilis ad centrum aliquod a contexa
cum 
parte positum accedendi per langentem Et longe differt conatus
iste centrifugus vel centripetus a conatu in regula cirla P mota
qui alteri motu compositus lineam CC describete potest nam no contitus
centrifugus est infinite parvus respectu motus conatus in regula pC
 motum in linea componentis; praeterea motus in linea componens
in regula motu ad comnotat motum in curva componens varius in telligi
potest prout alius assumitur atter motus simul cum ipso comprutas; sed
Figuram vide pag. 3
2CK = 1C2C
et aliud Elementum 2C)C. productae 1C2C ultra 2C in K ut sit 
inctrs centrismus conatus centrifugque sempar
est idem
occrrat eC  3CK parablela P2C Eductae ex centro B. C eique in P2C sumatur
aqualis et parallla G2C ut compleatur parallelogrammum G2CK3C, patet  mobile ex Cin 3C
sit clementum curvae 1C2C
ferri motu composito ex priore iC 2k seu 2CK et ce aracti ad cantrum P, tendente 2GC
seu 1C3C. itaque conatus centrituque vel magieticus ad centrum attrahens, (contrifugum
destruns peique aequall) est 2CG vel 1C. palet elementum conatus
nctu
centrifugi esse infinite parvum respectus elementi curgae seu velocilatis in curva
atque adeo infinitie infinite parvum respectu rectae  communis loneaeut pC
on nam essi angulus K2C3C C rCKBC non sit rectus tamen sinus sublensa
si angulus 2C K3c esset rectus soret. H3C sinus anguli cujus radius 2C3C est autem angulus K2C3C
infinite parvus et sinui anguli infinite parvi est ad haduum infinitesimus. ubi obiter
annoso si K3C esset non paralleta PC, sed tendens ad B, ut 4 3Cg dico differentia
inter has duas ob angulum (3Cg eris infinits infinite parva idque etio providere
poest quint sane errorefinri licet conatum centralem non esse perpetium, sed
interalis doerrgperi et durante iuservate, qsiderari is parclleluum
De conatu
1
tet genera iter paralentrico
centripeto vaut contrifugo 
mobilis in aliqua curva linea incedentis
 genera.
liter par
centricus
figuca
in