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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 3 (shelfmark LH 13, 3)
# Folio 92r, page id 00068200:0185
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A
formula aequasionis sexti
2 Febr. 1676.
gravus qua ad (ubicam reduci potest
 Xnx bX C
vb.
HC
42
unde seplitando:
A ca
qu
2
CEAXA+
r
B
Abcebrnicium versatu, dactant.
AGHAI
BCG est recta
DCF est recta.
BG )d.
BC b BLBC
3)
rest
A..-
e
quis intulligat insina circa varias
3
M=
2
e-s
s
q
Aera
atX a
quia enim AC AC. enit
AG 1 AF  ABC 
anDe
a
bX = CXY (11) ~ ex g. et 10
- X2
s
ane X + L probanus ABL rectum
s
FF2bCXD+C
ex teC+
bx- tx BcV
p+
2
a
ex13.
E
+
si
v+ X p
a
es
atx+ dEx 13.
st
+e C_
u
a unde 
.
paro
est
2
c = a
catcd
a +Cb70
 . siu XBC qua
ncalul aliquo 
quaesitum a m est
j
eC.
e
epem. X
a 
f
u
22.
sbsurdul
qui hoc fieret .Respondi aequationeu re verna esse
XF Cy0u
e
C
C =2(272
AB, X( ) CDH
DC
aextd
E.
6 BFI DLV. 1
AD. AI
AL V CL b
 tendum
(X+ es
aequatio quae semper red Tubicam qE redini potest4
2 23 39
a 3 24
2
CX- 2eXY
o.
exemplum
DFFa
ADiV.
AL BV
A
ABp
Exemplum calcum lubrili et
+p A + gc +ra f6
NrkbR+CX+
VA P.
s
e
C
cc
G) unve
2
 non 
dividendam per C) ut redeat
D. sed potio pruar quia
ulies pe
t
bxte.
70. exhrypothesi
15. unde non est in
nostra polestate
b excera eligere.
Ny = VX pet
=B Xy-vx ex 2qubu 
(6) Reo
= bx - c0 f, + ..;. sergo CbX- CD Xy- BX
Et HCF - XEB. Ergo V cbX - XY. v, XY -C+ Monria
(id XbX -XEY
xCXDticxy Ct C 1 + f+ t
X
2- 2
aequationum cdices serbit ad confun
va
sd
1
Xe
etr
difficillim
ait modi
ru
Hoc servit ad eos, confundendos quise egregre in
2
isa emini eos
petent nde cum
refecto, cumm gener deredirei
ABD Cserniciccrqus ducemus adb absurdum, scalentum
eut
nc