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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2c
# Folio 202r, page id 00068199:0403
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v + by +C
11+B = (9+ N = 53+ (0- 2D
= 13 + (e - 215 - 27 174
Et ita ponr semper explicando 4 per 19- 2+24
et posset nersus nova fieri extractio, quae
etiam separatica haret. N. 
XX + bX = y siet XX + bX + bb - 2byry ... . + cu
X+C
 y.
ten X + b-y = 1 bb 4 269+97
X + b X =9 fit X = Y yb + = bb - 2b 9 +9y
X +C
+4c
seu  s 9- b = Z fiet X = (Z + 1 2Z+ gC2 tC
aujus ergo datur
1) R X + bx  + C = yy sit XX =.
suminu
X + bX + Z bb +c = yu = c + 2 bb. sin
XX F = b = f yy - et 1bb
et X =  - 2b + fgy -c+ = bb. Hujus nondo datuo
summa
X + bX + B P =y fit XX L b X + bb. BG 1 = cy - h +..
at
XX +C
4.
y - 2b y + bb
sit XE X = y - b + 2V 1) +AC - 4h
hic si sit X + bX +h fiet x= y-b + : Vgy - 2by +bb
N +C
4ec n -4h
hujus noe haberi potest summa
= _ =bx rC + FKX tExi et fiet inde
gy + bBXX FCC + 2Cy+ 2bxy 2 abex = XX + fX + 9
E 3 = B,Y + + B+ texis fxxh
sit X + 2bXX + bb  = fXx  + h
= 2yXX - 26y
+yg
=2by +9y
fiet X + 2GXX + 89 = = - 29
= 29..  29y
D e =
sit 2b - f - 29
et blente ak
rgy seu  = 1y-g + yy- 2by FK
ter+ b+ F(XKN
AXX +5
s
Gp F sC
SgIo+
Ansid tamen
(218
e ita posset continuari semper divict
non succedit hic ut in pactio mbus ut finiu possit 
cum residua radice, ut cum resiona tractione finiri nolast
ay VD F Y = 1D + B. fet (5) + 8 + 2 19Y = (d, + . seu G - (+ 
y f 4rt  2
h- bb + gg - k
29V aropotuit
 cujus summas haberi poest
et nunc rursus pt
er
4070
totum esoe
resioma fract
m