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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 166v, page id 00068196:0330
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1
a
divendu
X
fat
e
dxax os
ex (log
X log.
dyt
X) dX:
a differentia libus transeundo ad
regula generalis
do:dx
s
t
ax:5 X-XX
ded
:XX
C
X
lon
su
e
(dx:, 1-
it
dx
quia loc
it Xdx
oblineri possit quia
et v
ejus moment
in eodempendet fit fe dx:X-
ded
a 
s
2 1og. 1  s mm
set
a
 ay: 
orta
es in easu e
c
quaeritur (codue
9
vel
e
et
si ex constans, fitum
e
d non est
obtineri pb quoties C
Est autem
e
sedita nit lucrea
ex initio erit codae quaesitum. Erggo quaeramque sexdio quod
axiau
6b
1
ex
 sed ita Xk dio ruisqus incidit in
= codxidu
cons xdco- codx.
lloq itC: C
e
 et X = 1 - b. et
sed
e= A.
+2de199. 1- e. C
dx = -
VAt
C
B.
pricra
ax: deo
S sid nec sic lucramtim
a
um. Ergo ((x log. 1-X. X
n
BC
 pro x ponatur ee, et fiet
m in quer
cine inart
10
enim hendem line prodibir
exdco
ax:, 1x =dx Sax: 1X.X
summari debet, fint
tit 1x = b ergo 10d. 1-x = 1
109. (1 - X) dx .
A- X.
summandus seu 3a
10g7
+
Sed Xdco
 = AAdXX
e
.W: ax: da ADL
tlog. 10k. A
oppressione absoulas
= ex Cax: 1 -X : XX
qu a
ax 291X EX = Cda
oblinente nobis natura rerum Vb.
1
ddque= aydu.
cuiqu ope haberuo
fu
s
Mam.