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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2a
# Folio 100v, page id 00068197:0200
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e
an usus esse possit in transcendentibus
a 0bZ aequ. y. fiet:
y- (y) aequ a(b2 a 4 b7+ b dZ aequ. 0
2
Z-1Z
Y - ((y) aequ a- b a
Ergo fiet etiam a
a
+dZ
 Z. d
+bZ - b dque aequ. 0.
a aequ
qtdZ
idem a _ - a
2 b dZ
aequ. b dZ
 aequ b 4Z
item a - a
n
et sit di infinse prva q +4
Ergo si Z dat maximam erit a + a
l
B.
aequ 2 a
sit aaequ. 2.
5.2. 1. 2.3
A+aque + 7+G. 2+ dz - 1
t
1.2.
n+ d
G+dZ. 3+ dZ - 1. Z+ dZ = 2 et 41
R. 3-1 + Z. 7- 1. Z-2 eHC-
fet: a aequ 1+ Z+ 2
et aZ aequ
1+
2E+
La
ut exprimenda per sericam
s
esit dus exprimenda infinitam. ut Gencra bine
p. 1.
1. 2.3.
ita
a sed hoc satis alias constat.