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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 A 18
# Folio 2v, page id 00068231:0004
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absolvamus itamen
el
A
l’aequ dAA 1. +5 13. e3
3a
de aegu
q
+
e Uy
pgq p
est 
et 3eea
ul
+L +4 4q +P+
4 2427
49+Pqsqqu ip
24 21 2 27+ 4 27
D aequ.  +... +3... = Ep
ergo. 3 ec - p aequ. - = p310 3 D.
aequ-A+, p _ 70. OIp. in 83.
aequ - 312)
4 SA- SB. Erqo 1- Zec = p
aqu. L 
E A +3B,y f-3
Ergo y aequ
2 SA - - sB + - 3. sA
L. -3. SB. Ergo fiet.
aeqo. - 1 + S-3 (3
A. supra etiam
3 aequ - 1 + L. 3 31
= 1  d- 3es
 NA
VA
1
2
LS-2
Ve
3t
B
consentiunt ergo hae duae expressiones, tan
tum didicimus  ds. 3A et s-3 YB debere
in eadem radice non eadem habere signa
praefixa, sed opposita, quod unum
prior
calculus, qui alioqui brevior est non
extibuera
A, sp igno rassemus e possuissemus eam
itia invenive. simirum Y aequ - 1 4 f-3sA. = 1() s.33
rursus y aequ. - = SA -  YB = V2
seu 4 S.3 IsA (+) S.3 IB aequ. 
quae aequalio debet esse idontica
poterit quaesitum
Eadem si
quA
4
 B
2 SB -33AB
seu
quodammodo, et ex his invenimi
viensu et ut alcila fortasse
hoc modo inveniendes. Naescrcim si simul radice mutos in reciprocas