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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2c
# Folio 77r, page id 00068199:0153
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taex +b
dx = X y
ay + ∞3du = X + y
Patet x et y hhaberi inter sectione duarum
Carvarum transcendentium, sed non
posse hine duci aequationem alte rutra
sit sola. Raatio quod res non satis
determinata nam unaquoeque summa
aunt infinitis modis praestari potest
caeterum si consideremqus quomo ua quaeque
a
siu utn curvarum duarum situm
invicem, vel per series, vel per curvas
his succedaneas atque vicinas in quibus
procedat summa poterimus definire
ans quomodo movenda sit alterutra
curva, ut extra ate interior, ut cadat
extra exferiorem, vel partim interior
partim exterior, ut plane fia exterior
ivestigatio
diversauur
ruducum intersectioris per curvas
t
is formonatio
handescendentes de
adhobendae ind ( videndum quod serres definicuo
diversis radices aquationau
video jam modum deperminatidi quod radices
habeat fovmnta depcientalis, totus no quanttas
transcendens summatoria, nempe tot quot ero
f differentialis. V. g. (de =y habelt unam raxic
via  non nisi unam habet. adeoque recta cujus aequatio yea
axa