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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 333v, page id 00068196:0662
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Rursus incipiamus inde a AEB pagnuae praecedentis:
invenimus prope finem paginae praecedentis
X S.x sras-xx dx pendere ex quadratura Conica;
ab S.X Sx sraf. ex dx ande Z 1 pendere ex curva Conica.
Ergo fia sX dco =  per 1 et 2 jam SXdeo + (codx = Xc
Ergo 2 = Xc = scodx. Habetur autem co per X transcerdenter
sed video nos relabi in priorem difficultatem.
similiter (Laa-X ax = C stx Taa- ex dx = ep Hinc S
3da +sxcodx = Xc Hinc sit Z2-
ZCod + ZH deo +, 1 co dzue = A Z ∞ Z4 co
Z = Y Xta, _ = X + b oque = (x
Zcos= sta, IX,  + serk, eX = y
sxta
B1X1
esit Xta x + b x + 2X = VY seu Le xxt axtaa +x, eu
x+b
ex concis sundraturis
Datur (XV ne
XX
itaque similis hc Methodus: sit sa
26x +bb-
Xta, XiC
Sit sx Loa +b ex = co et Sinx sanrbxX dx = 2 et fit 1 = sNdeo
aatexx
sed (x dao + sd = XCo seu V = xeo = scox datur autem  co
ex cuum quadratura Ponica. Tautum videndum, an ipsius eo summa rursus debur
videamus SabaZ Yy quaeramus rationaliter fiet yy = 6b + 2ys F vyd
fier c. 9= aa + = Gy = aa + 2dy + 77 N: aa et frel
y - N’ y = 22. seu
si Z rx si aatens
Saa + bap +
y = 22aa :, a c - X
aat ex
senbe
  ax= P aune