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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2
# Folio 36r, page id 00068195:0071
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Segeven hjnde broee sumaten Den 8
mitegadaro een Crcul, dieno centrum
ot, een anderguet in de Circumsem
rentio van deselve te vinden, alo
 suodanich dat getrocken eijnde
D5C en C95d, den Cincul verder ont-
moetende in B, an S, do declen CB
en P aen maechanderen galiik riim
Croct den dadino AS avaclace ncu
De, en vereiid de figuro nerder altlria
naven te Pien ve; noorts
St et AB∞ a,
e
tur jam
DE ∞b.
AC ∞ c,
CD ∞ d
DE ~e
CGL ∞r
C5 ∞0
C9 ∞X
G5i ∞ y
quiatP FQ erg o anu PFA= QC)
et siillijam ang. PFD = QFC. En
PFA + PFd,h  = ZFA+QFE, hoc
DC + CB.
De
300 Occomen oiy d + e ∞ b0),∞= )
eu  x et (, roceta tinee laeteta aequatio
geaddcent en door d’cerite gerasvecent viiu
do. court  +3 ∞  (1), avrider muempeiceant
15∞ a + x met 5B∞ a - x, comt sis4
∞ aa = XX, en vervoegent X 5 ∞ Vaa-XX
deveerte at getroche, nau 5G∞ ACve,
rect 5.G∞c- Vaa -nx ∞y. oste de aequati
gereduceet cijude yy 20y + cc ∞ aa = Xx
Etcet in P3 ∞
 =00 06
C3 ∞ 2
EH ∞Co
C. H ∞ Y
PL∞V -y
SEx G& ∞ Z= X
Uu id 7L4+ 284. ∞22- 22X + XXL ~V-20y+7Y
∞ F S4.  en 5. M q. +Q Ma ∞ Y 15 +245X,
+ ux + c0c0 - 2 c0y +yy ∞ 5 C4, en devijle
t t voortel FS en Q acu onaertiam
deren geerich moeten wesen, 500 fuelen m
de genondem avaerdent man Rare qu’adrat
aeu des audere geeit ielleu, oant
22 -22x + Xn + 2v-20y + y4∞ 5 2+ 22 x t 2
+10∞ - 2c0y + yy, ofte 22 -22X + 2v -2 vy ∞
1 2 + 2 2 + c010 - 210y, oste 22 -c010 + 0v-  1
∞22X +225x + 23y-2coy, dat is vetuent
 22+ V in E- V +~+ in v
uua icun ece
Cu
C
si
pi:
Si
ec: Cd :: EG: Cs9.
ergo
+3 + Vac
∞ X
cc- 2cy +9 ∞
s
aa=
X
osceli
ne
 se
DEx similic
luto
dat
H S. M ∞ V + X
eM∞ co - y
quia FP
AR
est AFD= AFE
BIBLLBEMBBM
tiete
pa
ver