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# Title: Leibniz-Handschriften zur Mathematik LH 35, 6, 6
# Folio 41v, page id 00068051:0082
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Y: a = co: p. y: a = Sdz: p.
se. Aeedx: dy X dy 2 dr. p. 
dx: a = pdco - co tp P: ep dx: dy :: pdco - co d p  p dq. sit jam dx: dy =, XX. ya. fiet
pdu = codp, : pdz = coco: pp saZ. p fiet pp sazip deo = p dZ. p d p = aocodque. fiat
divellend pF fdque p deo = 2f 10 sep  0 et peo Idz: p dx = c0b a jam siet
d2(.p  p apicodqu codZ pddp - codz dp: p P dp Ex consit at sed ita evanescils
dc: p = eodZ: pd p u
quod absurdum quia ila recationter co et p, daretur bis. Ergo reteato daz daque
feretB pap deodque + pd p co dd Z = co dZ p ddp - co dzue dp,: pa = de
divisis onnius per faciendo adp =0. fieret habebitur relatur inter dque adz
p, dp, co deo, ubi quia seu pdu papo ded ilq + papdt  dz ap: pp = de
let denique fit:
EB (q + p EC ddque = p aptar. B seu ddz: dZ = dp + pap: c0
et quia cel 109. c = 2 log. p. fiet ex g. 9. fer  p =coa. adeoque tandem
pet ddz. dque = -dp + a ap: pp seu log. dq = 109 4  a. p
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