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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 A 16
# Folio 9v, page id 00068229:0018
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Argulus B H. 45. degr.
AB⊓ a AH  AB. H HBH L at2
AY Sa = 2a iive A)( ()  a 12
Ergo V H. B a - a s2 a sv.
d
sic pi (a 1a (-2a) = E) a si - a)
HB2 D e (a - a s2 (+ a) +3a
auferatur aa B2 H (2a) a
A
a
Ego BRH () a 1+ s. - - a a fu -1
Tres Numeroz, ita ut solidus
sub ipsie tribus sit cubus,
qui auctus quadrato cucglibet
faciat quadratos, et
quorum latera bina
sumta faciunt cubum) C.
problema quod omino
dhannae omnum eorum
foresorvit difficllinum
videtur
VBR H 45
2H. HC
HC
CE
2X
s
: 
y.
H
12
pi
V BXREtRXH
ergo X  X B b b
-21+ 26
L 1() +C Eg -1b ( Hc
H 2lc f 2bc
ponassiu bBC3 et poterunt omna duonidi per c
CY ast H.
H2 vel 6)a =  a t B.
BS tat a  RS  a- a Sitr 11a e
suterahendo R5 a B5 fiet:
BR(1 = S+ s. -1, et
BYBX
ia S1 - s+ s - 1
+3a. Ergo XY ( a- a S2t ses.-1
95 - 1933 + amg p g + 17
progression de Geom
∞). 2CX B d 6o 
AX - AXl B qud
XH-
2
AY a - 2) + + s2- 1 +
2HB 1Term de la progression Geom
BR H 2 Terne.
la somme des deux
a
a
Eac methotum generatem resolvendi aa aequalitates
b,
e
2 Terme de la
XZ - 2X
quaXn
b2
a2 = b
e- a
e
1X t1.
X3x +
x+L.
2l
x0 
e
25
2z F2X
2x2F 1X vap2. 2X 19
322 = X.
3X
e
ave
32VL
X
i
1. 2.
2
222+X.