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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 A 1
# Folio 9v, page id 00068214:0018
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+ a my ap V taum y amq B 7a((+ am  rap y
C
-Ca. -a mct.
X Y pn Vn
gamqu
Ut ad
ino
+
+27ampri
hanex L
ac
igam pn
27 ga
-271a
cetamus
13
a .
 pu
gai.
hauro
39V
a0 fv
a
b
ame
al
2
e
tatr + alpto +am V+ ad. Eugothi ar
ah
Loco aequationis v scribatur
2
VX (=9 Ib + a s. 10.
e V
FV + arV +ata
tr
2t0 rat
et aba bas
seu art
seu 
ACy
postulatur ut terminus penultimus sit affirmation. Sed a ad hoc debet
necessono quantitas C esse affirmativa, er ad hoc debet necessard
quantitas p esse affrmativa
+ana
+ad p
nac.. - ad. aca
potuisset aequatio 20, vel
aequatio 20 multi plocando elevatu
ad quadrato quadcatum, et rursus
map
apt far 0
V + amy apV ((+ apmA 3 + amqZ: y + am Y + ap
Loco ladius divisionis dividi
depressa ad Cubum.
n anu
amc. - a nd
1+ aco
b
+ acd
_ apac
+ aedac
A adme
+
nb
ad
n
e
ul
ac
v
E
- aed
a
nb
+aV
debent ergo duabus parenthesibus
inclusa esse 0. Uende fient duae
aequationes quibus resolvendis adhiben-
dae arbitrariae 4, ). b. c. d.
apa
+
ada
+ ada
ad
e
2