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# Title: Leibniz-Handschriften zur Mathematik LH 35, 15, 2
# Folio 37v, page id 00068204:0078
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 32r); this page is its left half.
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# Lines: 33 recognised, mean confidence 0.84
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TODRNAL LITERACKCS
sat CA PXP 1 =- n y 2
dividendo per CaxP, erit DX
n
DCX = = = VY: vel restituendo-, proC, C9
m
t. Fn pro D, hoc est, M pro P = n, C n a pro
in
DC, fiet 2X = - Y. Ouare e contra, st aX =
erit
n
in +n
IM  B aX a = 2. Q. F. D.
Inventio Currarum quae possunt quadrari.
Hinc in transitu notetur modus quo C’urvae
tot quol placuerit, quarum Areae sunt cognitae.
possunt inveniri: sumendo nempe quamlibet
aequationem pro rolatione inter Arear 2 Es
Basin X, ut inde quaeratur epplicata Y. DEsi suppo-
==Y. Ft sic de reliquis.
ad+ XX
Ceci reut dire, dans le Stile de M. Leib.
nisz, que s’il y a une quantité V aant XX Ca
X dx
difference Perav aa L xx Nous arons donc
une reste generale pour trourer la Auxion
ou la ditterence d’une quantité donnéc, 12.
quelle repond à la raleur d’une ordonnée y
d’une Courbe, dont l’airo cAt exprimée DaE
UnC quantite donneo.
CeA
AV
X