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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2b
# Folio 67v, page id 00068198:0134
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068198&page=134
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# Lines: 92 recognised, mean confidence 0.71
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d
dz V bb +r77 datur per Conicas quadraturas
a
vel rationales.
y
b6+
L
 sit Z
n ( -(n + nX) 4
ccgfiet
d
bb + XZ
aL
a sen cux
a
bb + a2
sit
e
ed
p + 4X
Set qX
ales
et fiet
aX. YctE
4bb + reXX
a
cc + XX
s+
1
dx
.
Saa + CX, fiet de Vaata
et fiat u summabile: 
Aergo sit
a
ex c vaa
dtul sit Z
sue
l
P + 4X, p+ ZXt do 2 m+ n X
ergo de
dez
5
saa + Cx, b tataat ex
= y. summari potent
ratonalitr quadratura ydx. Ergo et vaissim, Xay
 vaa tex bbtatga rex 
quadrando fit  a
A
bbs
una
hic epulato
uno padiatione quia
q
 yy dyc lrtuto
  a4 + CX, b +2a1aa + cx + sus+ 4a X
ib
nales coinci
dunl
a
seu Zcca = yyaab+ yuaa 2a Laarex Fyy ali  ryytex
e
+Cxyyb + cx y92at actatergyaa
rcxguexq
s 2aGy + 2a CXyy) saa tex = ag4acyy +ax yu
1
2b6
a14
tende quadrando assungebur  ist.
b ex ca
ubi xxe habebitur extrahendo, radicen ex 
et crgo An ergo saxdo habetur aliunde
sane habebitur si habetur Exyax, eam autem
haberi patet duibio
Kae+ axaanx
artex bbra va rgx
phaet _2aehux tannX
S
si scribamus
Unde quadhando
e
ag +CX, b + 2a bb aaetqu + aeraaque
 au
b +aC sit = af
et nominator erit ar+ argx + 2aarbb raet qu + cxtaacorx
+ 2 abbCX vaetqX, ot fiet Hae, qu. = tha +ruhix tamak atrg
faciamus uti nudli si isibver tum
10
9taxaacgxyu
nabb (exrar
XX
19