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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2a
# Folio 127v, page id 00068197:0254
# Original at the GWLB: https://digitale-sammlungen.gwlb.de/resolve?id=00068197&page=254
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# Model: FoNDUE-GD_v2_ft_Leibniz, run 74, 2026-09-06T16:05:13Z — 47 lines, status machine
# Lines: 47 recognised, mean confidence 0.75
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que tan
ho+ at
et X
= fV Vag
Me+ at
dy = + hq va +ah v dB + ak odv Laa Kdp + hvVdq
x
godoaphax cap ak -q vo dh
ab
e apva.
sdco L mco+ an 20 fiet
abidee (+aadb sdeo tmdeo aboam Ha dnq =
(0
e
se
ab db saco) = ncodb + an db
sit data aequatio
d
seu a dco +  deo + dm: b 2co + a an
(0
=m vdbib) +andb
comparetur datandae +C deo + Ccodx + fdx fit mob =
aa
a
ecoi a
sit m: b =c, et am - m ab, = b esiaa) ex, et datur m, posito
ipsas e et b  dari per X. Taudem an db
tandem Da dn + an d b dx = fAx. 2C et habetur
da
hevius aa dco + mco + an =0 differentcando acdo +ndcot codm tadu
co
 rursus per inventa
conferatur cum data aade + bdu + ceodx + fdx
de
dodu + mdy +Vab +adu
am
 Hinc generaldter et solvitur vdus + bdus i
_ ∞ bv + mes +an 20 seu v
+V+ db + indus t∞db +adu - 0 sit da dv+x
sa
udu
bdodus
lq am
vedx txxdr
b2 +anfit
sit v = gy + p et du-
bv +an fit bdedus + 0 ab +adn: