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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 188v, page id 00068196:0372
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Aliter pro curva Conica
Zaequ
dato 
s
r4b, seu Y
+ b yy
1+mgy stramg +bmy Y. 0..
et f
ltmus C Y. .
ee
+bl..
5G et gy nam exhis por
datur
C
nam ex duobus posterioribus certo modo in unum additis fit poris
datur autem ex Conicis. Superest ergo
Ntamusus
aeqo d0.
10
nitio
dideanu an formulam datam y + by + cy4 et +f possimus efficere mnchilhice
(+ mgus
quadinti y +El y + H, habenus tres arbihurias, et quatuor terminos ergo res procedet
y + my + n
si modo pro Y vatae a quationiis ad hibeamus
y X+ K. sed in formulis smulli plicandis simplicter
Atque ita pulcherrime deprimetnus ad inferiorem. nam extrahendo mulliplice
sro y scrbemus X.
llan restabit solum XX eu, et quando sola ex est sub vinculo facile
denique nova explicatione habebitur extrahibilitas. Ego Et hoc est via
compendiosissima promittitus aciquid etiam pro altionbus
y X
Nam sit quaelibet ulia
2 a + by + cyy + dy + e y +fet. y
multiplicetur gy +Ely +l per v + my et. adeoque habebuntur arbitrariae
novem sed cm ojus sit arbitrariis decem, tantum explicetur y per XtR
et habentur proderem comparationibus derem arbitrariae, (F depressimus
usque ad. X. Sed cum X eodem modo procedendo deprimemus ad 
et ita porro sed hoc miti suspectissimum. Sicpe enim orietur aequalix
non imaginarna sed absolute impossibilis licet arbitariae sunt
Sy t sufficientes
y FElyal
B
G + b
pArsu XH gaego X + e. Grburego X +4CX +60x 4ex +E
getuus n
x + 2 IX +B
X + m X + n
+nXX + daX Ln
+mX3 uulmx + ln X
LX + 2l∞ + I X
X +4ex +6C XX +
4
maequ 4C-2l.
naego 2 l4e + 4l - ll +602
aego et b
 12
fiet : - 8(e + 3 (4 , 60Y au e + b
14 parsus denize.
2,C +b + 4e l - 2(3 aequ4 P
seu 2e +2b(4 Cl2
8e tset
4)
aequ4e3l. et divisis omnibus per 
fiet 4le+ l’+6e laequ 4e
fiat e aego vl. et erit: 4(v +1+6u  aequ 4VB
et habebitur valor ipsius V. et eo pro e substituto in aequ. procedente
quod puto fieri posse
restabit solum quaerenda l.