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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 226r, page id 00068196:0447
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aculu
e
e
tabile
quod
dissrenatis fscen
reduntur an
AX ~
tan
ab
L
sx
A oa
pisa quam
es
XYaX
)
3
il se
3
uta
no
 an
C dun.
e
e
et ita
ns X
kyan
noientum ex vertice
t
A
a k
tier
+h
+ny1
aliquando enum
inde fieri potenit
vax
Xa
(XaX)L
L
s
tres
is an
fet
nium aequationum 2. A.C
habentur aequariones nam
dyax
= Sxay. adeoque n Sady 5 4
s
xau
nxy +n2
L
um
vdX
M
1n
L
C
utilia
eu
ut
eprimendum,
e
1
X+
aquatur seunquadrato
problema inversatum a eccuuo propositu
ex axo advituri area
bis habetus ex 4. ex6 Ergo
am
X
sta
XVdX
artes
dyn)
pusus multiplicandoi per X
pre quibus
Se
ay est creaecom ementum
seu
in  seu curva in qua momentum
xiax 1
e
i
e invenio esse nypertotamu
vine jam vider problemau esse in potesti
undo seu
ex
similia possunt
 ydx
y dX.
seu summam sumendo
o
areassu moneritum ex vertice, momentum ex e
ficuram ope huijus citifili
V= Xdx
ay
A
x
a
multiplicando pe
VX d
1 arg. 1. per Y.
st
es
at
est momentum ex AC.
alique  uodo SdidXF
yri Saya. 2
d
 n
1
r
Xay). p
et spyaXH
et sydx
ar
9dX poe
e
etusu
res in cognitas
XV dx
a
+u
est
C. vo
hadus C
e
ay
2
eame
l
2
aiqvatorem ex rq.2
navana qa
a
a
dq et cummum
Lla et A
reducantur enim omnia ad
xa
at
y aa
2
le
1
nsxay +
imper
17