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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 3 (shelfmark LH 13, 3)
# Folio 186v, page id 00068200:0374
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Restant Termini tertius et quartus und unde aequationes nae
Ex quarto 2bta - 8d a 1 +b, 203
ex quinto + + b + 4da
posterior multiplicetur
e
Vi
e
- 24 a
C2 + fV
fiet apte60+1
muli et ablatantrobique L2tar
fiet.
+
ex + 
er
 seu valore ejus ena posito in altera.
1 C + 2b +4d a
L
posterior multiplicetur - 2C, fie
v
2γet -2be + 8da c pVr y
pa C
et tolli possunt utrolique illic quidem, +2C3
a
v
eta
oV1
a
1b
4Ya3- 2 l a
hic = 2 3+ 47u
a2
a2
2F av
or
et habebitur aequatio nova, in qua  non assurgit ultra radicem, nec e ultra
a
quadratum. nempe 1γe t -265 4 8r ac F4Y be + 2 bta - 8d a f. 207 6)
sive e  Lodae abta +02 - oH
debet fier:
retue
erit ergo
27b
er
s
+ 27b X
Estantem V e vpa + m
() 1262a
-2bta
fod
b
cce + Ly
7.
0 + 7 - 0 H
Fad a
+ b2 2
F 4da
+ ptas
ba +2X, 1)
X
am
ba +2)X, F
L
ni
l
nV
M7am
ba +is
quo vatore in locum +
Substituto, fiet
+V~4ta+ro
1
dividatur am, in partes duas -Pat
-ba +2X, ∞ s + 4d a
et ponendo ra
-ba +2VX, C.
+gC
-btas 4+
Y+F
2V
sive
i -2) bX + Latmo
V0
2b
+ 2) taz 1 2b a + 0d2v
eNa
a - ba +2) a7
a 
sivet X + bX 4b+
LX
276
abaF S d avZ
2Jam (X + b + qda
tretque qu
Lin
23b
A- b+a
a-
2
d
fiet: PX +b 5
va, sive X DX eba a
-ba + 1X
a 4A..