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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 277v, page id 00068196:0550
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ii formula differentialis X +a. X dx = consideretur ut vdco
(2
posito X + a ? esse v, et X dx osse deo, fiet c0 X=: nF1
et du q. X3 F a m. X: d x. et fit co dx= Gnq. nr X  a
jam est (co do + s vdco = v0. Ergs sene ergo fit
X. + a 2 X. _ + Bm2 sX +a X
n+
(8)
in+ R aX
Hinc  si sit q- at Hinc si sit m = a et qu  fit 9. 1 = = , et
ex aeq. 8 fiet: St
ut 
n+I 3 X + a
(X ra X ax sX
+n
ax =
YX +a
gemsi  9-  fiet q- 1 = -  et ex ae9. 8 fiet
Eodem modo res procedit se quaecunque sit
pet niSSX: +a X ax +. m
n+n
X
in nam
x =  X + a XnF
H X ta
Xta  a un = qua Z ex ert Aq- X X - a