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# Title: Leibniz-Handschriften zur Mathematik LH 35, 4, 1
# Folio 13v, page id 00067996:0026
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con ferenda datae:
pre 7
H
Aequatio factitia est:
+ d y Ad C +Va X +VBIX
+ le..
taly
n
1
ibrat
c
IV
X
+
6c
BC
+ Na)
+2l X
EHE H 
fier aequatio fachitiatulis: y +d y + d + erco X F Z n X
Erit nco p V.
 d
+2 + Z erst
Se + VA B 2l.
14 pd
dod 1- N + 2A
dp l - cd ergo puogendo duas postremas aequationes, fiet.
_ _l - 1 - X +2Al + l .
Ponatur CdH ∞ - l., et A  8 - l, fiet aequatio
(Ego  511 ad
sive destructis destruendis,  - a l = g  -  l -0v 92
E ponamus 860  Y 95 fiet - v l - 5v p2
1
sive + l+ 60 l + ip 2 8 0 Ergo erit ov 
= (3
2
12+ 12
Poramus ergo V Y fiet o e 2 et N 2. et gp
et AA -3, (sive AB )
Ergo 3
E H
a
6v l - 1 = ∞ - 20 l c  4o - g - - 9l - P + 29l + 21 + l. 10
d
i
du 8.
2 EOB _ + = nCep 1
Ergo _ quia cop1. Ideo Ya
3 BC B  sive βC7γa
Patet ergo quia plures aequationes non supetsunt, posse ex sex
quatuur
a
quatuor numeris,  a. e. c. β. V. tres sumi pro arbitrio, reliqui per tres quae
danta inventae sunt, aequationes definientur, servatis rationibus inventis,
unre B.
E. Ergotes B duo B. V. pure arbitrarii sunt, ponamus βeY.
fier Cpa. ego E . Ergo E F. 3 1. rum B r Z. Ergo D C 3
ponamus Jum XpA, aX + d. 10. erit X H 3 _ et R y H Z
X +Y
N
A
10 15
2 +4 e a t2
 bl conferatur cum ag.  erit nc l.
d +  F0. seu C p - d.
Eer + lA H 0. sive 5  p X
Ergo Y ac - d = A p. bl, vise d+ A  bl. quod est nihil
obtinuisse.
9
SC
Ergo resamamus:
CI
Ergo y
ScoH a