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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 94r, page id 00068196:0185
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crevatio data solvinda fyy +9y+ s dy =0 As)vinatars:
B. I
e
+W =1=0 fit ydv- vdy F yy dW = 2 =0. sit aequa
tio data Z(ip 19y +t du = 3=0 mulsiplicala per Z arbitraricum a
Ddentiticanda ipsi aep2. D. dus fic Z= -v: A ob y fit Z= dV: g. quos duos vilor
aequando sit du: p = - g: b seu fav: v= (Xg: H) = log v. Et v = b (A axg: ti)
ty
et
Sincxgih ): M ob y ast do =
Ed
ate
Ermo cit W-
S. -dxg. h J: h). Et habemus V = - v: W politis V
et W = = (axfp.h
f + g
et id inventis, vel posito seviv=ldx git
sietiam extra aequationem
+ hc.Z, =b(53n. h = d, B + W, positis  et 1d ut dictum
B
et 19Y +hAY,:r, malh. P∞Z
ub notatu dprum, quod fara ingreditur matiplicantemtam ex get
summari pot
My+ Cbnd ∞ yda Lsdys pit V = 8: n = dg im acs
et
 c
b(ax m: 1) et ep = b(Sdxmin I:n et fit
my+ndus, b) scx Min S: n = ( dt
2 +
du
77
di
IC vib Silrmin Baneva
- b)s axg.hi J: h = d (. ) Setg: ni 7)
Daha sit aegratio fyy + qy +h dy+ l -0 quae re Tellet
lenc ine
dixtra
s quation
e
sentetur subtatio termini ultimi, henqu ed B. FIA y=
B: V+ n. et sit fmmtoMB- Londo +lDV. eatit si absit l.
HB ut
q. dutam dicriteactabilim, adeo
ahram Dam ut non tantum abtet sumumi, vel etia
=Rmdn 2I_V tolli possit alternter absolutas vel
ubi v. sed cum et f simuladsun, haeremus
Xlnm Et si velim telleee terminum allimum, javidalus
1s per Mn, et Hat n:m = W, prodbit ex eo aequatio coct pa deo
Sedene n tdabilis tncta quae, colncidit datae +g
inse quor fet l
terumtantur. S. fecissem, y- qu +,: M+n ad terminmm sumuum
tullendum diffecaequatio pnne datae gemina peodiret ad Invenien-
damq dam a. facigmus p6+4dOtr20 et
Sit Cd
Lvo + W
do=vna