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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 280r, page id 00068196:0555
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uid sic
X + 2CX + e_ aequ. 0.
. V 1V ti aequio
lxexte aequo situs aquuVe
indefinita t exstrima lur subsatulo valor
si Cetucatur in indefinitam formulam
nisu lun. 
situe b aequ se f + 9y + hY et
Ne Detiam sit aequ. 1 + Ly + ly.
et
l
substiruantur, hac aequa tiones id finita in
s Valores indefiniti
in aequo l mot file
jam cursus eodemt modo Mactelu
nempe scribatur
2
et
a la
C 1 +2Cay + a aequ. 0
e es fiat similiter C aequ. ema +ny +pi ete
6 et daequ q+ry +sy etc. Qui valor
ipsarum c et d. substituantur maequ.
c es ex aequatione  4 fiet  qualio
 nova quam vocabo: D. jam quia
eaquationes 1. et 4, non debentesse nisi
unt eademque, hnc etiam factae ortae ex ipsis
per a explicationem bluterarum b C. item
ECd. de coincident, adeoque debebunt pos
comparari insticuta ergo compsaratione
Mabebitur generalis formuta licet infinita.
aequationis duarum incognitarum duas habenti
radices aequales. Quae soct ejus multipta
cum proposita aequatione comparari posse debet
calent
proposita autem equatio erit aliqua ex methodo
fulngentiam ino C go deducta Excmuli cauad
AB aequ. X. AP aqu. V. C aequo _ p
et DC aequ. y fietr v- 2Vx tX +y aequ. D
et exprimendo jam novam, aliquam relatioremne
utis qua un seu requationem in otam
ingrediuntur  vel D et ejus ope harum alteruteaim
tollendo, cu erit aequatio proventiens com, aranda multia
p
generalis supradictae
exe