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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2a
# Folio 31v, page id 00068197:0062
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068197&page=62
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es
atqe taZ + an,:, ppZZ + 201 aZ + ggaa, = CdCd: DD, fiet
al +
p4
1
a
pp: al - a:C vel  a:b. sit 99:an = -
Tullatur, et terminus penultimus, fiet 2 aam ah + bC 4 apg aaqqe + a (b+c) aamqqua AA.
29P
t
am
lalier
eret
alorc) ac-
tam dac a(bac) 2acqu
oc bea
XX + ab, Xxtac = () +)
ab. DD
e13
1
ac
e a (BC
intentum
eu 9. 
+ 4C39+4OV+6C
abt0() + ab 2C
al
si X= 1O+ 1D fint
fitabibe
se
e
ei
1
u
i
e
en
+ 40
47
2a0.
aC
ac L8. 6
YOD.
1a
adum dC x 
ato 
i
es
in ad
i
e
le
e
e
que ostari jure.
ee
+
a
u
1b+da -2a0, quod
un se 
cinim
t
et ab 
  
c
s
on nesis n 
ea
Eo 
ed
ana
a
ua
ataa a
eu
 a
ex 
ae  
ee
e
en
bC 2(b+C) - AbC,
a
in ta
ee
a
t
e
a
es
XXtab, XX + aC, = OD +60D + ab 25O a aabC ra 9
=a10Z+na 9- 20
p-204+2la +
131a
4:C et pp: al =- a :b
het 2m alC Fabc + 4bc apg + a (b+C am = ac 9) = 0 adeoque
XX = O0+ DD + 207
q
ua
-2amaab. + 4bc apq + ab +C) am = a (b+C) 2ac9p
et fieret
nontic unde fieret b=c contra
X - 1, B
aqu.
(b+0) a = 2Ck 1 a (orC. (b+C) a - 2a c
pamu
4
+490O)
ut tollatur terminus ultimus, fiet aa a nn +bCaF FX a (b+C)  a ng9. fiet g9: n = - a a b vel - 
Et pari jure, ut tollatur terminus summus, fiet
ponatur eq -(C: a)gg., gda
ed poiri jue ex temnosecudi
e
2
en
a
1
1
a
eut
ei uet
1 
ac
s
t
s
an
id
5
D
a
on
e
e
e
i. c
idauer
e