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# Title: Leibniz-Handschriften zur Mathematik LH 35, 7, 1
# Folio 38v, page id 00068073:0076
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Quaeritur jam an possit invenori arcus cujus
l
tangens sit 8 (2. posito radio 1. Nam ejus
jam ex Tabulo simum arcus complementatis erit
V2. Estlantem
Unde
V2
2 aequ 14142 136 etc
aequ. 0707, oferc. Jam sumendo
laequ. L fiet arcus +- L + L etc. idem quod:
N2.
 = 1 + L
12
etc. unde dividendo 070710 per
6Y2 2012
per 6. par 20. et debite
secundum signa addendo siatim apparebit non
posse prodire 12 seu 141421 etc. Ergo eror
cilicubi subsit necesse est e atmee
Junc enro landem ita detrehendo eumque causam
esse video cur in praecedentibus in impressibilia
inciderim. Nimorum posito (L at aequ L
1+f2
non amplius licet uti calculo differentiali, quia 
 est quantitas determnata, nam ita scubendum
esset exactitudinis causa: s= Et aequ.
e+ 
1+f
ehac aequati non sihad lineam
cumque alioqui freet n a aequ
aaequae
quod usustupo
cessat calculus diferentiatispundem errorem
L
punctum
prima et eunda scheda erravime. Nim
e
n
tendum an nullum remedium ivenori posit si fingamus
esse aequationem ad curvam quae aliquo casu determinetur
ad hane rectam ut si sit:
ponendo Z in determinatum
s
non
1+t
at aequ.
aequatio ad curvam (erit at aequ
A
est autem E4
t
1+ +
L at
+ at. 2
= +2 equ
sed hinc tangentem invenore difficile est.
ita
aliam faciliorem alias tractabiliora
cinvas a efoornare opus est quae
in casu aliquo particulari desinant in bras
hanc aequationem: S. t aequ
1+F
er
hanc MMethodum quae generatissana et vere lanalytrca
videtur sequenti scheda
quarta exporrat
scheda 2varta