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# Title: Leibniz-Handschriften zur Mathematik LH 35, 7, 1
# Folio 7r, page id 00068073:0013
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068073&page=13
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= Xaa - y
) Vaa - XX dx
n
 aax = = X
x ydyu - XdX
unde
sursus
A D = aa =XX
du
 d vdu - 7 av
ydx y = d
enn
e
e
si
aa - XX
a
+
Revaraa -XX = Y aak XX
jam ve Vaq. ydv =0
e
Iaa - XFXaA - XX = aaX = =X Iaa =X
Laa - XX Y Laa -XX = aaX - L X
Vaa  XX
D= ab = CXX
fiet in casu maxime rationis vn
Naa  XX ax
abX- c
X
Vaa  XX
ab = CXX
si ponamus tales esse b et C pro arbitrio assumtas ut harc aequad
habeat duas radices aequales posset ilerum oblineri quaesi
s
quari rujus differentialis e haberetur quasitum. derum
quia lectao non potest osculari ullam lineam veo
don
potest inscasu maximae fieri ut sint duae duae dud
cdulactus coincitant. Aliud est flexus contrarius uti
corucidunt contactus et fle sectio