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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2b
# Folio 43r, page id 00068198:0085
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seu
et
dy: dx = XXF yy: aa sit dy aa = xxdx 4 yyax  yaa +baa=
13
1
x+ syu ax
et habetur barameter varians. Aliter aady: gus L xxax: gus +dx, fietque; inde
aa.
l
xxdu + X. er debent autem c et b ex se invicem pendere. ope
1s
veluo X et frete
C3aa1
y
habetur X et tolli pt ex eg. 4
(x = gaa +bna - = x
(baa d
isi
yg
3: syy
si
olter quia
dyaa: Xx+yy
an
syoda
ui
dx
oqu.2.
seu vulla pob
ex est constans fiet ex aeq. 2. fiet
si curva sit differentraliter data, non possumus concursu tatium formare novam
uit si in ceg. c. pro aa faciamu ab, ubi b sit varcabilis. sed cum ade ipsa curva
differentratis non sit sa tis determinatum, inderuut hoc loco nimis habere varetalis An ergi
corbetimus aeg. 2. ubi oa per eam seilicet haberetur curvaformata ex concurse
quaesirarum. seu quid si in videtur quae silae non genirantinter se Csane cum c
ut
non assumat altra quadratum non pte ejus ope concursus determinari
si
ad
quid ergo si exalternus, siet ga yua + 2alibu + btaq
e
anervo hunc sefeentlantu seundum b, evascen evane scit A
e
a
uyarsyae
etiam sygax
fiat aaque + b 4+b =0 an hoc vere ostendit, in casu cocursus
applucando hoec ad curvas notas proprieta
6
e
a
1
sa b