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# Title: Leibniz-Handschriften zur Mathematik LH 35, 7, 1
# Folio 78v, page id 00068073:0156
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Martii percexant
penultimo
1679
De possibilita se quadraturas
Hic depine methodum analytiminvenimus literater
Egren de usu calculi, in aequationibus infinitis. Hinc
pabet et quam utile non adhibere unitelenilocor.
a aequ. b= l + l
1. 3r2
s
4
+
oro
+
11Y
si jam quaerimus an
generaliter possibile sit inveniri relationem
finicam generalem inter arcum laugentem
et radium sumatur nova aequati
data ieneralis indefinita exhibens
ed
etc.
dosito aeacce et r. radio. a arcu
tangente.
pe
relationem inter arcum tungentem et
Tadium quae eruliait pro erit pro
volibet casu speciati relatoas
Taigante cuuius libet arcus dati
tunc enim sperialis relatio dabitur ope
X inte
conjunnendo duas aequationes et unom
t literam; conjunctione tollendo. rodibit
denem relatio cuilibe casui speciali duatum
darumlibet ex his tribus liseris, cuie vet
censui speciuli upplica bilis.
s
Crer
e
aequ + a+ dt+ er+ faetere
a aequatio in qua literae
b. Ca d. l. f.
omnes datas non
oit
ponuntur datae (quanquam
ex ipsis datas esse infinitas
mgltiplicetur fei per formulam 3. arbi
sit necesse sufficirea
param intin cam inde finitam.
1
V
et
5
+x
N- 1
et ma + nf +potgaeml.
producto adiiciatur aequa
 si placeti
eriqus. pontr
ver
veram. Quod si s
id quod provenit ex summa
ex aequationem quae explicari possit
per
fintam convert possit