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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 283v, page id 00068196:0562
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bv + c Co + e du + fdco +g =0
fiet de = 58 1βy + 47Z +βdy + 9 dZ
Ext meo +n dv+ pdco +4=0 Sit v - βg+) Z Con dy2
itaque explicatione facta, ut dus et az simul po sint tolli, debet cum sid una aequatione sit:
eβ dy + C) dZ
aequatione fd dy + fBd2
in altera n(du + n) dZ
ita simul tollentur dy et du
sit ergo sic
p 5 dy + pBd2
bv + cy + e do + fdg + 9 = 0 lv + my +ndv + pdyt q= 0
fiat v= y ( et gC βy + 7 Z, et fiet
debet esse eβt.
bβy + b7Z + eBdus + e) dZ + aag = 6 (3y + lBZ
ca e0
edBy edy Z
ep +fd
L, m, ny p, G)
Ect 
= n B+ p
n7 +pd
s lullmme
vet facere d.
ila manet co
napG + n a Z 1 MBdus P) d
y tapdys
taa
dividatur aequatio prior per  e), et posterior per nγ, debet esse eβtaf-nBtap
seu  enBrasn = en β+ ap  aep. sed ita evanescint  C)
Ergo redeundum ad primas duas arquitiones ut  e +50
+ s
= n3+ pd et fiet
27+pD)
(en BV) sn VS + ep BD (+ spS B = (en B+ A p)  + su pd ( fp sB et fiet
- fnyd fpdE, fnE- epE seu B = sns 
fnv fpE
sp in 
x =  eb - fn, Ergo erit vel ep- sn =0, vel β38 = 7 
e
(3D
2
prins locum habet in casu speciali posterius dabit B ad V, ut d ad  quod non licet
c
ep - fn
Haec ergo via non succedit, nec succedere debet, nam nimium
praestaret
deo = ydd + Zd8 + d dy +  d2
b, c, e, f, 4 sunt dutae si quaeela