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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2
# Folio 162v, page id 00068195:0324
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AD. a
AB - b AC = c. AZ-Z
aD= a. latysiee
quaesitae = DF
et a A a D = a - a - c, C. X = a - fa i quo cmferatur ass- a+ A. dA = a - a- c. Ergo AB  erit =
au fa.- b
f45+2s3.
sutae fiat ut latus
spcienta Cu Ergatie GH. Jam
ade iienitu per pros
assumto GH. Velul mo
a - a - c,  = a - aL EK
aa ca = b ponatu
fint a+ c = f. habebimus 44 fa  b
a fat b. Esto 1b fgub erit
Esto a a + f4 fa = b +
avento um quodammodo late Ergo a + F = B sb + F
recto figure
rectum quaesitud
ad aunc. n
a- F+k
rectu datus
Y-sb + a tc= 2ac+ a-c
a7y.= X2
14)= 4
jam assimlis aA
AB et AD, velut cog
ti inde elicietur a.
 langentium
erit by by = tc+ +
Z
imo sic.
eit a - f a - a - f 4 20 f. (seu slf = f = b . Erg. a = b + 5 - b f
2a 4 = f C2a, fit . 24 - 2 af.
= a f + 2 af. fiet a
sive a = sb +f Hinc pate
in cuculo prima stattim operaoe
ha modo invenuiri quod quaeritur
pmultabi sil
+ X = 2
l exa
po 2 = E  Ego Z 17  3 hp 2. 1
= 2.
Ergo  = Z
2X
quonium si Ergo
figurae similes sunte
ut latra recta
nam in duubus
erpliemit
aequationib
si plaqui demto
Eut propor
honiles etu
quisestant AD Na.
ant.
AB ~ b.
BC vis ab
LA
AH V
H VXvI bc2
HG vsc
Effu1 c2a
AD(AB:: HG9. C39
xa 2b
talem figurae et CG.
icu
tarrae M2
Ergo Xb7 + Xb.
vab, a, c
Ea siat 2- X) fel a b)  Xb
1c2a2
tera
Ac 2aX2 V C2.
cracx2 vbc4
aX2 VbC2
 bc2
a22ub,
an b;: C2, 3c2
0f2
a b +2b emi
goto
hrestganda est Agertole quoque resecta
Esb -  = fatu. f+ b X - Y = 
B  = 2 x  - xt = 
r + b 9
X F1 F Fb. p
fb = 5X2 + = bX atique
SX2 + fb - bx pa
vc +. b = bY p X. 
= F ius
0 8
Si ffax
9yye
2+b.
Aut