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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2b
# Folio 77r, page id 00068198:0153
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Modus resolvendi ct. 1y +. Z +. 4y +  dZ + at =9
duas aequationes
Assuncta
aly +amZ + aldu + maz
adlius taamZ
Et simicite
= 21
+ at
y
du
Z
_E
+ 
M
=dtZ
dus
pd + pdgs 1gap = pe fit dp. p = C- g- dg
Ph + pah Ahdp- pf sit dp: p  = f - k - dh
idque + adn 
una ex duabus format
assunlisformatu tollendo dy
dy
dy
du
+ dz
a V
in
sex comparades
 an
et A
n
H
qu. per dz ut dy habemus m
pir Z y in priore et Z in posteriore Eblinem,
idest log. in et log p 1
2 p ey +pf
dcomparanta
mulhplicalae per
ubi e, f, h, sunt data
~ qby + 9cZ +99ly 24
comparanda formatae
ex datis cui abest d
s
multiplicatae per a
ubi b, C, 9 sunt datae
am et
m
da - d p
et duos
ergo habemus duos valores, ipsius nu
valores ipsius D per quos habebitur log _ P
ita habebuntumr etiam  et X l et
n
m
Habelitur ex pulliore
et log, 1), adeoque p. et q
1)=...
dm fo  A F)
a
+ph   apte
cormatae ex datis
nhila habetur incoparave ratu
an
formata tollendo da
- dus
- dz
in abest dy
absolut in comparane
+
altera ex duabus assumtis
sex arbitariae, e
itam dl et
n
7
p et
CM phia pg. a
Ct + - pg: a m- ph: a
Aliter
+y
et ex posteriore At d + et d d. B =.
(
sed supra habuimus dl - ad _ = - . . et dm - d p . . ..
es
ergo erhis quatuor aequalionibus habebuntur quatiur valores
II
du de de quod desiderabatur
n
 Nu ab solvendum. Mari1
+ I
Simili