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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 A 6
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Resumendo:
XDX + ab X + a C X + adX + ate X + a f p0
conferenta aequationi O.
Ex Terminis ultimist. 
ex suun 3tiis
ubi ex ten. 2dis mp = n.
le
n ab = a K + ha C a +M
a
ex penultimis K ⊓ aep - anf
2
sa
Vap H aep- anf P
aderque n ab p - aeso +af + hp V pra
termini antepenultimi hanc dant Aequationem:
et hunc valorem k hise.
et rendo nivalore a
a ph + ak + mal 1 +a2d adeoe prigabe ap rans liph
V 2
a pit a
Termini antepemultimi dant
+0c
Pa
adeq
ti
sive
fiet redurento epplicando
adeoque n
s
nepi abp a ep + h P
pa-af
Corm ini antepemaltimi dant hunc aequationem
et KN +h + ab =na, 0 a
a ph + anK + mal ( a2d
etank h ab n - ua
jam nes
54 Simn
t H aet p 2ab ae P + 2 abti 
exterminis antepeanttinis
rae sera eti , +h p
a p - 2 af p + at fa
Inde patet totum aequationem multiplicundum esse per aep. - 2af p3 + at fr p
Unde +a phaep.
++h  abp= a ep +hp p3
+
+ab
+-a3fP
D
b P ep  2a3bti p + a e P- 2a et pt a
70.
=a0
Prpa- af. B.
Repat adtinc auna aequatio, sed ob proligatatem persequi operae pretium
non videtur aute conditas Tabulas.
Consultiqus videtur methodo uti mea, per radicum extractiones; ita
eriim calculit ditorue profixin reritantur
unde b V +CVX + ad X + ac Y + a f o unde X p=
+h
gVX al Xura +an ex
 tam tam
V XV + ad
9. -al
= al am -an Unde colli X.
eodem modu tolli potest etiam V. Deande data qualibet aequatione, in qua aliqua sit una tantum
d
incognita, fingi potest aliq quaelibet duarum incigniturum, quantum licet implicata, dummodo
trmeducta aequatione ab hac incognita data, ad alam quantum possibile est variartam sut term norum electio ()
aequatro ultima secundam altram assumtiliam incognilam ordinata, non sit data altior, aut certe si deprimibilis
sa
aepex.