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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2b
# Folio 140v, page id 00068198:0280
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V dx B = co sit v. dx = doo: seu
3
v = dco: dx ponamus dari relationem inter
X et Co dabitur et dco idx per X  et fiet V.
4
X. 
et Ergo  datur xneq et datur v ex X vel X ex V
adeoque postremo datur et cd ex v adeoque datur
summatio ipsius V dx
.Ex. g.
V da = Xb
fit y = b Ergosit Y ax = X fit yt = 2X)
Sdv:v = log. deo - log. dx
si sit y = b fiei Sy. deo = bcd
Hino si sit u dx = quaerenda fiat y = b
X
Ergo y = bv. X et tiet y. do = s d qua
it v. X -2
umna inita habetur et vdu, pro X
substituendo b: log. y Hol videtur
sse  ex generatissimus
t
ut
d.  a0 = b ab. = b.  fa.  
X
vav.
do = b vdv. Z - Zux: X
v= X
e