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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 330r, page id 00068196:0655
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X + b X + Cx = vex, fit XX + bx + C = vVX sei x + b +  = bb
L + bX + CX = coco: DD sit X +bX + CX =ab smn (=  DC Amp + omp. . Nad B = aa robinn + labrumm
oest esse
et ddnx + 2cdp tmn fit
bh = cep: a se et cop. ab. Ergo
cesopp. bb + bbmm L cemp = Donp Eugo datur b
N + aabb = XX + ab L.1, X - A5 S. 1
XX Fab HI = X + ab   f-1, X - sabi L 1 L- 1
sa rxaub  = X- tab, x + dab. ubi
illud mirum quod ex his duobus
X tab et X+ tab in se invicem
ductis fieri possunt duo diversa
unum possibile XX- ab, alterum
impossibole Xx + ab L 1
et XX - ab -1 = X + lab s- 1, X - 1ab. 11
(XX+ ab L. 1 +XX - ab A- 1 _, el = 22
2XX + 2 X + aabb = y = 22
(Z2x = sydx desendet à SXZ der
22 + 4pt = 4 X+ ZZ = x t aabb
Aliter
Xxtabs = Z2 + (x+  ab H1 - 2 l 1)
cuse
seu Z)= 2ab  + 22 XX- abs -1
jam 2Z exx - ab -1 = 2 XX 42 ab - 1 + 2 sx a b
Saatux - Saa - xx - y
a +b + AR - b
fit a- b + R in atb
9 sit aa - bb + R at
sit v- E0 +g siet Z aa + YCo +Y5- bb cologr Vrcof. B
sit rCo -rerF C = 0 seu f- aa: 2Y. sou G. at. au
t bul 3a +a  a = 3 4a et
adeoque haa + reo + rs. Eaor-vircos. Hn dabit
e  e aevoir
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