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# Title: Leibniz-Handschriften zur Mathematik LH 35, 7, 1
# Folio 50v, page id 00068073:0100
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puto rm su tolli posse.
Et subtati
summis non poterunt tamen facile
tolli differentiae
Optimum succurrit remedium divides
aequationem in plures novis
incognitis assumtis. Ita tandem
sed hovi remedium imuhle
s
s
Viro alia succununt
videtur
metiora
otrimum quo hescunque
Occurrit aliquis terminus
Quem non nisi una nereditur
blitera nc hunc sumamus
dm
pro cognito, ut 
cem m
Deude variemus Usi cum irrationatitate
Aist tum quo tollimus, quando pervenitur
ad rahonales pattes eas pro cogntis assumiam
et un lierae aequales ponimus in reloquo
dende
obtinere aequationes differentiales ex
Calculo
una eademque paerposita quas inter se com
parando dicebit
a
sollece quuaedam
incominvia. Ita sit
aequ.s
M + m Mas
inde fit: amt m smas+ M ae 
sed quia scuibi etiam potest: 1+ Sm as aequ. s. hinc fiet
a+ in Ls aequ. Sdu = M as. unde hac methodo jam
2
1
Hac ergo methodo
habetur resolutio priore nondum.
non dubito quin semper exitus obbneri possit