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# Title: Leibniz-Handschriften zur Mathematik LH 35, 5, 18
# Folio 11v, page id 00068036:0022
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hangens ad ipsam
sP
BCaequ. y. TBaequ. B.
AB lequ. X. TALequ. C
aequ aequ
BC
M
LX
Sustolx
L
aequ. v aequ aequ
ngo
e
H + X fiei
M
none
M aequ. Ny fiet et
 aqu
imo jam s ide aanto satur latio
B ad BC exdato puncto ad curvam
duci posse tancentem previcer res
eo redit, ut inveniatur curva
cdccircubum un cipta ex ericulo
in qua detur Aa ex dato AT licet
AB et BC non datis.
Hoc posito reperiri possit
linea
alia quaecunque tircl alic
curvam. lillam alicubi tangens
ivel unico in punctos eris
tamgens cuu inveniri poterit tange
alia aliqua communis, quae dabi
punctum quaesitum
imo sufficit invenori lineam aliquam
qu rati analyticam quae alio
ex circulo ortam homscendentem
1
laneat. ita erum eandem
s calculo differentiali utrobiq
devenietur, ad aequationem
analyticam, habentur ergo duae
equationes analyticae in casu praesenti
coincidentes