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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2
# Folio 38r, page id 00068195:0075
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 39v); this page is its right half.
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Minima ad lomo
Ex scholenio in lib2. Cartes. Pag. 17.se
posito HB aqu. x. BC aequ. y. OF ait B a. AF
 2 n raxty
ABaego X BC. aequ. y.  BD aequ . Ergo Bdago 1 i
DG aequ. a + ax - by.
ugo
1ac
a - by aequ. ac  a b- a7
seu 3aqu. 2v act
V- a
et Xaqu. + bC Z acZ- b d + a - bac 2+ bact
AB aqu. =x F 5y _ aequ Z. et ED aqu v. aequ. y Ergo 3 aequi
tax-bys nan ab + bx + ay
sn Nago 2C = a = b7 equ.  ab
e
ier
sit jam 3 equi dar t2. fiet: v’ aequ. rax + 2 X 1+  et y aeqo 15t 16.405
lauo
ba -a
s
a
rius 5 + 2 ic y + B t ugo Z et E Qui calculus et generalis pro vimicurva. Jam
ponatur Z aeq. f+ 13. V aequ. + + 18.
sid nelius sic: ( 9 s + t supra 3 19F 17 20  +21
Corpines sic)
35
27 + 23 t + 24
 +2319, St 12920  2419. ). 24, 30 +, 24, 21.
+24, 195 +u ro A+
1221, +
r22, ys
+8a 5 1613 st 8, t A a s utop + 5ad
s + 3+ +915 + 3y32 + X
ponamus 22 aequio. et 30 aqu. 1. fiet : 23 aequ 113, b
ullipliaendo aequationem ad Comeam per 33, fet et ponendo
33 aqu 30. aequ. et n aqui sis
19, q
sequitur J. fore 229 aequ  23, 20 per teminos s2. +2.
isris
2+
fier 22,199 , +30 a D a aequ. 0
23, 199 + 21 c9 + 30, 136, aequ. 0
24, 21 = 30 ad qu
4aequ 3ead, 22 aqu. a - 30 a
e
lini
23 aqu 30, 11b. -  aroq t 30 209
23 oqu 1 +30
20
19 4
par temins. st fit: (20, 19, + 23, 20 aqu. 2 30, 113 8 Ergo 23 + 22 aequ 30, 113 8
Ergo ... +23, 40 + 22, 19 aequ 0
e
19, 20
Habenus errolam 23, quam 22 epe solius 30, fil. 13 aequ.  22 Ergo,  aB, 30, 13b 4 1, 4
et 23 aequ. = 36, l13b, + 19 4 et _ 2533aqu. - 30 1 b, + 19 4, - 30, 204
20 9
atque itu habetur comparasto, mente adhuc ho arbitraria 20q
19, 209
e necdum commodiorem sorationem invenio
et 24 ∞9, 20 ad
2)
40S+ a+ + +42 egne A L aequ 405 + 41. Eut l aequo 46 p 1, 90, 41)  +q5
 et st equ 40st + 41s. sit aequatio t2 aequ. ; s + 1.2 + as + pt + ad
1os. + 2 45 21, 54 2 aqu. a sa + 1 b 2e s+ ibars + 8 f r P 2s + p. 31  ad
 52+ 1136, 40
4 S + p, 41 coplicanda autem 40. 41 pe  qu. 613.
+ p40
E
fiet:
+ ad
+12.
- 2, 40. 41 p pb 1(1 9 - 40
1- +0
saledae 2. 90 2y Maji 167
0
loum baigen, si a ratis practis curva dicaitur rectae adalia parallelae vel convergentes ad alia puncta altrius ves
ejusdem curvae.
+b a)
4
Var+ 62
seu Zaequ.
 a
Et CGaego. abt lx + ay
VabC