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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2c
# Folio 81r, page id 00068199:0161
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 140 lines, status machine
# Lines: 140 recognised, mean confidence 0.69
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sit eniu
a ser
fiet
et
.2
et dividendo per
fit:
fil
frent
2e
eh inte n -h
2X 2h
X (6= X 1
4 b
p
2C-n v2h
X
e
st a
2e-n + tig 2h
2
b
In.2 eM n-2C
e
 aequ. quadralo ab
M
n
+se 1 1en. Pe
Si
3C
In. 2 Le
L
 +ib A
s
In: 2
c+ 2b
rC-n V
Non sic
fiat v- v
A 4 b
n +1) (2)28 n. W
F bc X
 X +
3
e
u
2
fee X + b = quadrati
fa2e
e
d
e
2
A in
2
ten
q
n-2B Ah
p
X
et fiet
J2n Ln -2C- h+
4 se
fiat 2C - n + 2fY m ZCCn M 2C-
1
et
tit e = 4nY. seu a=A
AC n = 1 seu
et res est mirifice
nales
V
1+ n
reducta ad ratio–
1Y
2+CX
a
ut ton omnimm dilus
XX= a:q quad. per circa vel Hyp
0B.
e
X + 
ex tbx = g. dy
a+XX b aqS
et cue
eu
X +D = yg:a)
Eorum satur quadratu
communis 
Xxtor= gu cormm datur
XXX+ bXX = ays
X
bX =aayy
X + b = y. aa
XX+bx = y3:a
X +bXX = y
+ bX3 = ae ay
Quadratura vex
communis vel
per cire et HyP
5
videnium an
X Yx +b
santur duo primi
terminus
ysy fialax+b=
a
pas
seu LRL:a xba
a
quaeri f9dx  dx = 29dZ: a
dy = 2vdv: a Xsydx = (vv: a 2
jam ex aeq 7- abZ = v, fit
u di
vaerituu
su
syyva
e
L yv.
lia v: a
du = abdque = = Vvav
s
in
horum quadraturae
possunt inveniri
A iis
  Ex X +bx = ge Reta pe
ces 
Dc21
D
dy: a
L
ny - ab vdv. a
a
XX+ b LLgy 4 horam omnium datu
X
3
 asq dimensio
t +bbpxX = aayy
en
ert