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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2b
# Folio 141r, page id 00068198:0281
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2
n (am
a
in
P
dp: p= ndm: m + Sdm: m dn
seu ap: pon = ndm: man +sam: m
mpan
sam
n
mpan maap Famdp= nodam napam. pdnam
m ap. npam mpdant manap +paman
dm. mgippan: 
A m ubi explicando m, n, p
per X, y rationaliter habebitur
et fingao rationem aequationem
arbitranam inter X, dx, dax y, dy ddus
ex posita de constante LX, y, de, dys
polsumus comparando ae qu. 6. cum
differentio differentiali sic resullante
ex datis. Utile autem erit
omnibus valoribus ipsarum m, n, p.
communem dare, divisorem per X, y
si  n esset constans, prodiet
ola
Mddp + duidp- npdam- nam dp - pdmdet
=panam +. Sdm: in moddn + mapana pamen
=pandm + max. npam mpdanamddu pamt
mp an
seu mudi maap +amap-npadm-ndmap pamtr
=mopdu am + ndo.modnimpdia mandp pam
ut aute Alterari haec aequalio porest
pro n, n, P ponendo e.h, f:h, gch, ubt
fitih xdae eat t  hde- edh,: th
= hhnden eno eane decB Thahhd. Pat.