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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2b
# Folio 175r, page id 00068198:0349
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urum addi posse varia membra in membrum unum
interventu Cogarithinorum et numerorum.
et
ax Y by =  fiet X+y =
X1y
= Xy + ∞X fit b
t
p
e
vator ipsius dam
C
Ex
1+V
la
e
fint
b
e+
b = (y+V
X
a
=b
duus solius sine interventu
ipsius adx non potest haberi aiis habeatur puogiest
seu relatio quoedam hypothetoa.
en Hy perbola
o
YV = aa fit Xdo + vax =0 hinc v sublata, v fil XX de  aqdua
et Xx ddv + 2xdxdut aa ddx-o similiter invertenit
lando xet Y, fiet veddx +2Vdvax +aa dav =o quarum duam
eeqque opelollatur ddvfiat - - Ex dxdv - aaddx, : XX
-vd ddx - 2vd vdx,: aa. Ergo fiet dux ddp- 2xdy
dd X = 20 a X dxdy - 2XX Vdvdx,:, ve XXVV-a, ubi reperio
e seu ubi vel fit Xv - aa = 0 vel ddx = 2X dydv,: aa 1LY ZXV
sed cum prior sit ducta ex visceribus probrematis  altera non vrde
permissa. Et sanc ex ea oritur et aliacurva. Nam quia XD = aa
vet duxi ex axaraaseu adx rdudoina seu aa: X=
fint ddx = 2X dxdv l., 20+xv seu ddx = axdo: v. seu fiat
loque dx = log  log. D quia autem in porsate est facere
 av
constantem seu b = b. unil frett quia autem licet asseemere d
coarstantem, feasi (axido - via seu lx: de = v:a, quae est ad Logariumtam
Non enos nosyperbolam. videndum an semper quaerendo pax simplicite
ene
adu, perveniatur ad
tengmom aequadem nulla assumta pregressione
t
s
pervenatur