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# Title: Leibniz-Handschriften zur Mathematik LH 35, 15, 5
# Folio 32v, page id 00068207:0062
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3
dut drfM
B. Duium unwurdign disapal nist althugeoston
fouthait bachuldign, figaris fiaetim dia solutionem groblimatis, 
iha ich rcht ohan Dnim oneitun gapunde hatte, noch im e mege aut
a
. L
 
dia applicavem lanorus multipticavis gadanst nomu i hgnu quxim
dog.g
I.
a
6.
C
a
evar mensra solii a spatio (Tsch) AeB circa eadium
non durtum BC ta axem rotato aniti.
as
focitis nodeno, cum prioribus 2) tuorimatis, nim AC, CB, a
AD vel EC, 2 Duclt2, y; et FE ul f2, dy; Conupiatur
.
e
ro hilned. ABCA ejus complementum ABKA rotari c
axem BC, et ro annulo elemtari ef cujus fecaltitue
Se cexcipiat annulus quadratus sive diforentia Tou
eit
Ex duita in eand. attit. et, aijus praduitumr est
dacdu - 422dg. unde tumma tive tolidum jaminvesti-
en
gandu ert =easzdy- 4hay. coeramus ergo dertim
S
ad
viloron sady, et dande syndus. Est autem Judo (= 2y- yd. per
calc. diff.) C.
2+
3
se
e
Se
y-25y7d (xcalc diff.) At sygaz velsya
a
Sie
C
Ne
5
aags
e
(4)
 
S
O ile
L
e
yaz
e
es a
3.
a natan yi (por aeq. 2.
Ergo subetit. valor. sydz m aequ. 4 erit yza aa
aa
C
se
y a +aaaryy (penthior. 1) Simaliter 
e
e
Syard (xcale dit.) Et Syd et
aa vyia
et
Erat autem manalysi theor. 1. az= aady: caays
Ergo substit. valorur  i aequ. 6. erit syzd
e
 sa
du-  ac y
ce 
C
e