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# Title: Leibniz-Handschriften zur Mathematik LH 35, 2, 1
# Folio 311v, page id 00067993:0624
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a = b. cut erunt duo ter
mini sequentes:
1a a. rg eriam a quates
sit b a A. b73. Series converiens ad crroutur
fici
d
Test
sit C3 5B c+d
fiet ep ect ed
A Cp Cd
et 0
AdB ce
Sit dp)  f, H,
fier cp et
et Ces.
es - 1f
a + vab
8 0+ 2720
erdp5 E vel nutliplimes cunbus per dab
et cdpet = et
e’ep ef
Ergo 4 termini  itastabunt:
esc
f2554 fre
Cf
vel posito sab - se d, fiet
Ad Greg. p. 25.
Notas ilu
y vergentes sempe
sunt tales ut
posit, a. b. aequalbus elum timim
sequentus frant ayvates
s
vab 
rab
fai 5i 3i
Eud
vel sub, 
L
ll
(ab
quab
a + sa
pitat
C+d
Adprob. 5. Gre,
sit aliter
a
3 Vab F - ab
aequationius cui si
jungatur
invenendi tan.
gentes tangen
tium invensa
opoterunt eae linea
on
germetuie desigi
Ponatur a = 1.
eritque aequatio
(2)
5 =
id est quorbm extractis radias polaetitus, ticus expondus aliteo
s
quam in numeris datus est. Hoc problima Gregorius quohehiae
soloi posse negat. sed ego solui posse putio ope paraboloci
sum et Hyprbobeidum Angrithmetler, quae ope tongentium
onvencti possunt. possunt cuim quadrari. Omnis antem
figura cujus omncta partes quadrari possunt describi potest
i Gerefcd est. In figura ergo ista descriptas
si 1. = a sit eatus rectum, b abscissa er it X
gradrari nisi
tror en possun
apperiata quaesita
 Bp tulsi am cpuitierorad antur. Vad samea seretan eatia