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# Title: Leibniz-Handschriften zur Mathematik LH 35, 1, 9
# Folio - , page id 00067968:0102
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potuissemus aliter procedere ex
equ. 1.
faciendo a loqoX=
pollo loga
vyraa unde differentiando sit
log bx (da = ib ald a et
Dita brevius habetur a et exti
3
fit qu2aa = yy +aa. seu
a = ysi in casu concursus
linearum; et lineac formata
F per cocursum, erit subtula a
d
ens
ysi logbx = by 2b yy
seu log bx Y
=2by
Notandum etiam  aequadem
summatariam esse ut applica
bilem casibus specialibus
non vero differentiatem itaque
sit
tax exde
possumus mutaret sic si
adx - y idem est da pootest
a+ bx
potest imutum in
posito log a = 0)
blog bx -y