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# Title: Leibniz-Handschriften zur Mathematik LH 35, 6, 14
# Folio 3v, page id 00068059:0006
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dh: dg per 9: h.
sed cum tales Jam lum solvi possunt
taque oportet, ad majorem obtinendam varietatem, uit habeamus
cu tatem valorem ipsius cu que n in quo etiam
(7)
hic 5 et 7 sunt constantissi
Constantissimae reperiantur. Ergo sit m = f + g2 co + h coco
A
et fin (dIm = 9+5 deo +h+7 cd deo
(10)
(per aeq. 5 217) dco f+ 9t
. Ruisus ex aequ. 7.
n
seu 9+5+ 2h+0 = f + 9+5co + ht7cd
fiet dm = dF + coda + coco dh= (pere 6) 9 unde per
2)
aeg. 10 et 12 tollendo  habetur aequalio differentialis per
a qu. 1. resolubilis compendii causa casus specialis facilioris causa
(13)
+ e
sit
ut evanescat oco in aegu.
4+52 h+7 Cd = d seu cd = - 9+5 +h+ 7: ht)
e
6
1c
15)C
2
X163
el ex aequ. 10 fit
et ex aequ. 12 fit dg + 2dh - 9+5 et d9 + 9+5C dh =0
 13 et 15 42+7
ed huc nihil lucramur cum iterm perinde sit ac  si data fuisset d9:dh
per 9: h; ut ex nostris notum. Itaque conservanda foret, F, indepen
dens ab ipsis q et h. no si tamen nihilo minus velimus cal-
facere f constantem eu if = e
et fiet  ex (2 fiet c0 = -dh: du, et ex aequ. 10 fiet
(17)V
Culum contrahere, poterimm
15)
=
2
 f-5,g67 +, 2h+27 - (9-5 dh: d9 + Ch h+7 ah: dg
possumus deinde altius ascendere in explicatione ipsius mi
videus altiam, quod ad compendium calculi plarimum
valet nihil nos javari, si pro g ponamus g+5, et
Sufficerequs proinde
pro h, ponamus A h+7.
nisi interverbu constantis simae ut V, et 9 et 2
2
sint
fit cum aliqua ex
ut Cum est m = f + gcd + Aca
a se invicem independentes, quod etiam
ipsis est constans. Nam alioqui  d haberetur aequa
verb. gr. valor dg: df, per g: f. quales jam aliunde
eoissemus
solvere possumus nec lucraremur.