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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2c
# Folio 65v, page id 00068199:0130
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# Lines: 62 recognised, mean confidence 0.67
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quaerere curdam, quae differentiglite fatam, in uno saltem puncto
tangat sid utiqe punstali invintr illu curva habebitur
nem etiu a
 dyi ax per X. y
sumatur adue = dx. quo facto
atur relatio inter X et y, seu
inter AB et BC itamo datur
ld inter.
et BC.
+
secundum hanc relationem inven
taminter
e x et y in
Casu tatis relationis langentis describa
tat curua nnva Tleu cocpriore
quaesumm secabit in C. quod si possemi
ccere ut curea At2 ipsam Aelingerer
in C haberetur pumtum C. perme
d daco aequalie est: qu: dx = X
 sit dy: dxi
 k. _
vielio
e
le
X
o pa
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e.
qs
sumatur atia
 spa
siet
utiv
s
e
v. se siculeter habeant ut X et yob
e
u
et
relatio tent curva
l
p
d
er
ex
 a
mi differentiatis  aD: a
ro  ditse simits relatioai
e
Cu i case
et 
nu s hic est flactus fat. pet ex 1. 2,3
e
e
v
e
ex quibus esullabaeus
s
ubi cu miniae sint onditignea debent tuae sriente
eet
s
cidere, et alis assum a ut hoc feri possit