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# Title: Leibniz-Handschriften zur Mathematik LH 35, 9, 2
# Folio 8v, page id 00068126:0016
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Cus coincidont conatus centn
L
sugus et conatus excussorius cir
culationis. Nam si centrum C, cir
culi +r
el
Untis or 1MZ M
destgrengatur ipsi
LM, radre due
OCr M, et ca 3M ad 1 M2 M n
duitam ducatier 3M 30 paral
lateta huie
e
ret com
aequalis
2
a 3MK, eritq(Supl sagittae arcus Mx
M2M3 M seu du plo in Sirus
vons
2M C3M.
quem habet angulus M3M
vodsi linca non sit circulus, ta
nen conratus cacussoni
illa curva
quod ger ipsam
a
3Mk
gee
cs a Cinta
MXL vos
eapplimetur; posite
centrum
punctum C esse Cen
et troinde
e
esse
cass
MH
aee
ce
irereli osculant
Z M, esse
se
cCm Carigeres ia
pc
et
 itaque
q conatus excussorius (coincidet centrifugo, cum ponitur Curva describi simplici circulatione
u
tili evoluti. Itaque cum motu assignabili rectilineot conats declinationis (eujus speciet est
excusserius cum dincomparabiliter parvus declinationis (cujus specios est excussorius tau
et cum motu assignabili circulatorio ematus infinite centripugus cum
u conatus
x (Sed non nisi ex centro osculi vel curvedinis) conatu centrifugusse
sed non nisi cum ex cussorio coincidens) componi potest, ut curva ansinati describatur
(11) Sed potest