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# Title: Leibniz-Handschriften zur Mathematik LH 35, 8, 30
# Folio 62v, page id 00068124:0124
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s
metho
prodesie ut aequalio data ut a + bx + cx et =0
a
deum jam
decto modo tractare.
multiplicetur per formulas poteu
quant per solas 3, GX, AX et nam so quia ora addimus perinde est, ac si uncliplicassemu
LC
inteo nihil
M+ nX
+qX+rX
per lp nX + rX, hoc est per non plures quam tres revera arbstrarias incratimur peauder
jier
ea
quadralme si tantum multia cassemus per + +gX + ax. Itaque ex hoc uno oia possunt duci si possibile est asquatione
s
u
eralis eddo finitam quod si sint duae duae cilerae opus erit tantum mulriplicari
e
vene
et
squationem perforcuntum maxims
secultus ere duabus lileris compositam ut a + bx +cy + Cxy + fx erc.. Itaque si duae sint aequationes ad duas lifera
etiflulper
ve tollendo
seriesui possumus vel utram sic tractare separatum, et comporendo efficere, ut et duas nancistamur finitas
ficnitis prau ut lerali ut restel aeqratio infintlorm Tecmiaorum secundit _ hunc persolas multeperando opsius formutam secundim X
maltiplicando etoetur obtinem quaestum
E