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# Title: Leibniz-Handschriften zur Mathematik LH 35, 10, 7
# Folio 42r, page id 00068160:0083
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fic p.
+
2
BC. ps
el.
sit P3C= PC +
at oea
Jq3Ca
Lal 4h. siet
393C
n LprCGIO p.
 +biC.
vat 
2CH
nsicG
dac
LCse
sen
em seu
u
(2
392
242e
on
12
1i
parellela gseu.
angulus ad
n
C+ a
rectus
diffeceura
e
ingulus an
pamlra
eit
 t
In 12ge
c2e
qu
rect
CC
 id est
bursu
C
e
.
L0cGinm R
rea constans dupcicalattiadtuli
ik
c: pu
pretaprete. jamsuema
bise. Palt ep bich
viare
. P
620= 1
modeuique firt
1
nsic. pa
2C +bis  mb. in 652C
 sapee possunt autrum M
 intinita parva respects ipsorum
6b igapula similia
at
C: PeC. P2Cdiruatuq tantum
prepontom. Erggo siet 2926 + si h mih= colpde co pici: la
C. 
e+
in
ois e. Detee 2)eh-
C9 + CG et (C
2C48
L
Cet. Hac  1(29- Cd: p2C
et summa ipse e
P.
quaeritur differentia
perebro
eX A
er
C(C) sit cour
pue
e
an
de pddu
sp
sues
+C2
pa
 et
2h. PEC. B
sme olte abul
. Eo
 1C29.393C p.
a B
ead
hi = P3CF
terc
293
e p39. 392
e
C29. P79
e
B
L
quia 1C2C= 2 C3)
2C
 
= 2(29
am
M
Ergo 2G2C
am ca
 
=2
2C
s
Pi2C
sunt
em 1C2G
et
2ocu
seu P2C+ 2G29: M3C seu 1C2
2C+262.
en ostan
aLG29 pt 1C2G.
i
ea
C29.
o n
et mnc
ert
al
ic
pBC in 2C09
261
Le. Ergo gena
a 302
2C
eu
t
p2C3C aequalia
Engul
de
trantula auta
et
C2C
2C 1
+e
Le
u
seu
 e
fie
P2C= BC. 3
g2c
PC
uma