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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 1v, page id 00068196:0002
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f
a +bx +cx 1X equandus cubo quadinti
si Saa +b+x5 + Vaat exxique mensurabilis perrationales. Ergo etiam erusquadintur
mensurabile per rationales. Ergo et factum exhis duabus partibus per
tam aequ co fiet H + 2lm + mn ergo coco. Et allmmaequ lent illmm
l+m aequ. co
Ellcoco
ta
- 2lco- Eticd
seu c 14 + m-2 Unm aequ 10- Ellcoco- 2hics.  cot
seu l. H - mm e qu C0. C0. Coeo-2Il -2 mm
4 ego a + 2aab XX + bb XL
Ellum
aequ
Non sequitur
eas mensurabile. Et ita tandem reperta claris, seu vera analytis
Saa -bxx.
n
co
h+ 2khC XX + eCX
- 2 aahh - 2a a cXx = 2bC,
-2hh bXX
n dx aequ. 
equ
sax aequ X
aq ego Z
X
1
2 eq 13
dx = d.
X
e+ Z4
de aegus
p