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# Title: Leibniz-Handschriften zur Mathematik LH 35, 6, 6
# Folio 26v, page id 00068051:0052
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s
via habetur ratimaliter per Y:a et dy: ax
vb+
a + a0 x +a
valo ycat aeessa. y: a =
On y: a=
eu2 X
necesse est ut talis frat ecu
tde +.... 47
l
dx +.... di
imax + ndy,:, pdx+gdy. ergo dy: a = paX + guy, m ddx + am ax + Madus qdu apdy +.
2
- inax andus pdax + sp ex + gddy + dq dxolus,: pdx +gdy
et proditit: 49dus + apgdxdu +ppaxdus = agmddx t agdm dxdyft a gnddus dy+ a quu dxtus
+ a pdx dus +. anptxdus.
am e
an p...a ndp... Aanq..: X andus.
apax dys
at
ame..
pox imddx+ dm ax + nadus C- max padx . apx tqutus
si jam ex natura problematis per praeformationem efficere possimus, ut
destinatur adus seu ut sit pN(x ddus) = mq Ax ddue soculum erit protrema
sed si p= mg.a fiet y. an nAx + ndus: Inqux +ngdus quotest absurdum. Non ergo sic luet
coliere dlus