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# Title: Leibniz-Handschriften zur Mathematik LH 35, 4, 3
# Folio 28r, page id 00068000:0055
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Odx Y (X + bX + CXX + ex +F) reduci potest ad DdX Y(Z g L ZAX)
Cdx 3) (X + bxx + CX + C) reduci potust ad 8Y D. X1 (27 + fZ+9)
sit 20 id enon semper effici faclle potest et ox faciamus
f7 = 173 fiet Z+f = vyq et fint yt
t.
J n 4
q6
e
V
+=
se
q
1
+
g
l
etFC =ZC)
IV-1
2
cessm M +n L
a  E2
tet
M
na tum
ta
d a L ot f-Va
A
M
92
er
15 +
+F, quidebet esse quadratus
avo
l2
AV) 2V 40tf- L Hmgi 4
27+ 52
2
2
a
fit vet + f = vH
et = st, siet (∞ + 1 =  th
ftih. t + I = th seu 1b fth + t = Hh
quaeritur bus quaertur L +f = aequandrus quadrato et
+V
fiet L + 4f = 4ee vel L5 + g-  un
Ergu monniandusA ticubus mmum dato anc
e
 vel cd + B = mni, ergo quaeritur
co, qui numero dato g auctus aequetur
p hoc solvi posset Hob si s
sumerus datus sit aliquis ex imper
64
17
y 64 125
2
s
9 4096
55 129)
15625
251
= quadrato.
Cd +2C03 +1=
itaque si numerus datus sit 2C0
co + 2c b + bb
bus
n
ies habeti
ut
bicubus qui ume
quadraso
x2
vamorum = L Mm= an 5B
seu v= = Lm + + (Z mm- ar) = -P m + semm- jam
dato
vo + mv + an
namm- aarum Taane
on + amp taan, fit vv + am v+
A
au
am da(mn- aut)
al
au
3
sa
69
125
625
250
123
L)
4090
2
15625