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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 A 28
# Folio 44v, page id 00068241:0088
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068241&page=88
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CX  + a X + b X
X
sa X +
a X-1
(a X
De condenda rabella divisoria.
X + bx + CF X
IX + H
+b,
=XX - IX -
divisor x+ l.
X +
= bx = bl
+E +U
Dividendi 11X + bX +C: X+bX + Cxtd. X + bx + Cxrdxr
Quotientes: I X +b . X + b, X AC,
= b1
Au
Residui et cubl el: d -d gbl = (3
Divisor X + l
X+ bXFCX + d
2
-1 -bl = el
t ex s
+U Ab(2
- (3
: e - dl + cl - d1 + 14
Dividendi X+ b 1= X + bx +C X + bX + CX+d. X + bX + Cx + dx + e
-
Quotientes , 2; X +b 1 X + bX + C, X + bX + CRX + d
est-
+
L
1
- b1
+U
Residui 1. b-l: c- blHI: d- cl g b12 P
q
+lX + m
= blx L bmX
tu Him
+ lx +n
1b3
qeb
eml
=C = bl. = et
rU. 4b1
X + bx + Cx + dX + ex + ff
divisor
 + IX +m
dividendi: X+bX+C X + bx + Cx + d
quotientes Y
sicui
al+c
d12+ 14
Retiduu unus A, secum sequens AY. Al. Est autent  nova litera
X +bXHCX + dx + Cf X
X flX + m(D
=IX - ma
IX
n
residui + b X +
x + b
+c
F +d
+u. 2em
ut progressio deprehendatur.
=lx -MX
Residuus unq: proxine altiais
 + Ex + nt
AX + B. alter +B X L V
blxb
+U  + CmX
 +Ix + m
 clx 
+im. um
+bI. abm
(2
Ex +X im
+bim +bk
um um
+cl nam
X + bx+ Cx + dx te
+blo
est autem
C X
l.
el +H.
bm
X + GX + c. m. bl +U
=ALX - Am
+um
um
bm
+E
+( +(hm
X+ lx + m
m..
=43:
m
tum
=Alam
V13
id
3
+c(2
=b1
(X + 
1
1
s
X+bx +C+ 1
K + lx+ m
blm
Ihm
= Cx - m
 + lx +m
litera superveniens, quae non eratum praecedente residuo
quotiens componitur, ex omnibus colfficientibus cum X, omnium residuorum praecedentium ordine proxi.
mitatis in X
X.
Exd. X occ. duotis.
Bene
X +bx tex+dfx Axttaxte
bX +
+e
xel
X - lX
=bX - bIX -b1
aEX =CI
2bix +b12
ex - 1
=x bx d 
ix tel
k
id
vel
X+ bX+ Cx + dLX
=Ix  b- l
B AEi
ex-bm
H
X +G+M
x4bXtatxre
X +Ix.F n
-1x.me bn
+u
obulx
Hnx cnablte
elxem
+ne im
bll. 
bm
X+ bx + CxL dx + ek +F
X +GX + C m. fLiLLX + d- bmt ulm. cl + bI 2 13
re
cm
X + f
atum.
+bmn
Ulm
+a X + c
+2lm.
nova
e
om
sem
deur