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# Title: Leibniz-Handschriften zur Mathematik LH 35, 2, 1
# Folio 134r, page id 00067993:0269
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 133v); this page is its right half.
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 39, 2026-08-27T09:55:26Z — 94 lines, status machine
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uet aequatia
a vocemus. Ergout aequatio
En liners; Acle
Cujus radius Y
Y + 5ry + 10 Y- cr po. solvetd
r-TK
YX +y + X + EV + BX
r
a ver 
or 
+0 = ny
Ergo Ep 2Fr - c et e
Net
u
V y+ e B NX + E0.
RY - A X + EA Y = 22X + n
= Ed
p
ov V. 2
E + Q HY. seu 2 + 7, P. seu 2) r-  5
4
r=  K
yt +  2ry +VF. aequatio construenda. epe cuculi dati e s
2
seu seu y + x + E y + BX H0. posito E + BF
13
Ny +Ayet  F SP X + 26X + co
X - N X p 0. ergo AP 1. ApF
AX = 2AXpi o
Ergo d7 20A 112C
1+ d7 5o Ergo 60p
sit aequalio y + by + C r0. construenda ope circuli
dati, st cu 5 cujus aequatio y + X Br2
N
Addatur aequatio Fingatur aequatio ad rectam Ay +  p 3X + ad
seu st y + 2A ( Y q y- Z X + 2 A P1Y - 2 c X + 
2II
0se
Cd +Z H22
cop y+ 
cZB X+ P.
 5+08yf9V
X +  _X ( C) HC
u componantur tres, duae scilicet ad cirm ad circulum, ad rectam, e data
per 6 mulli plicata:
EN 1. seu Z( +
NV ⊓ N + 1.  D⊓ 44 21C
2
Nex
ly
- 6v y
+ X BEy _dx X
72X + 2AY -2ECX +
460 by
VC
EH 2A  =  Ab + b pp sro - _ Ergo eB 2 Sr 8 - b + A b p Sco + vc
+
non licet ponere evro sed Bc. Verum optimum est facere 2 fr.  pb. B. 1 p r  10
erique eri Ab et nb
+C p) ~ + b
y + X + Ey + BX
S +x +2 uK B.
1g +   Dy 1p
sn a = e 
6
d c
+
iC
bs n ba 4ba + ba
bo  ba - ba + ba - ba
2 8,6 32, nor 128Y
EtCa = ca + Ca = cq
120
+1C
4 64 b 3272 20 218, 118, 5040
.Ergo s +,  c B Y, seu N B B tC
00r4
B s p Ergo 2C1, 6b = 52 - 1 - 2 - c.
8 64
Ergo c164 - 8b
insus 1+ b + C
1 Ergo C1) - 32, 32, = 32 b
lrc
256
Ergo 64 + 8b 1 32,32 + 3b, seu 8+ b7 128+4b
Eyo f- 40a +256 1 a = 20a + 6ga Ergo -120 1 3 b. seu b 7. 40. Ergo c1, 64 + 320, 256
a( - 400
13a
+
15
he
320
64
3t 5432