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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 2a
# Folio 119r, page id 00068197:0237
# Scan: One image of two folio pages side by side, registered by the library under both labels (also fol. 118v); this page is its right half.
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1d1 P, h,  sint 0, et C sit 0 fmgus tmdy = aa Kn Z0 = ~ o= abgu + d aaddus + ae, fit kn = de
39, u, 4l
seu n = - ae: K n f = ab: M K = - ad: m fit n = ae: Cad: m) = en: d -n potest m ase sumi L a
t Bim +b2n + 63dm =0 et 71m +72n + 73dn =0 fiat n = qum, et fiet
Sim +629. +63dm = 0 et 7Im +729 + 73d9. +7 3dm = 0 fiet 161. B M + 62. 739 fr63 13 a m
52 m
72M
fiat 61. 73 +62.73 - 63.71 - 63, 72 =0
et fiet dg: q = 62. 73 - 63.72,: 63. 73. Et dator q, quo valore
+6273M
6371 m - 63. 1. 9 (- 63. 73 dm - 63. 73dg
substitutio in aeq. ubi abest du, habetur. M +.. dm +.. = 0 seu habetur M
_ X. 700m  - 1021. 21 40n + (a. 21.21. 31. 3 dm =0, - 21. 21. 31. 40M - 4. 31 d(21. 40)I
pondivo
4 2131 d (2131)
Si m
+ 62 n
+63dm =0
fiet (y 31. 700) + 21 3. (d ug1) et. 21. 3. 90
+10. 21. 21. 40, 21. 21. 31. 40
72]. 21. 21. 31, 21. 2. 31.40
+21. 21. 31- 31. 21. 31 d(21. 440)
+ 21. 2],3].31. 10. 170. 21. 21
31 31
TIm
utiquaesivimus aequationem 10 comparibilem psi 6y. D. Ita quaeramus aerquationem
= 2]. 2].31.3]. 2.40. 160,
comparabilem ipsi Hoc fit initio paginae sequentis
ad f qu (ad 1Kt) -+ (fKC l. abk - ac9) ad T Km) +ggm (ae + Kn), : gg (ad +Km)
jaciendo p- 0 = ad +Km et h = o = aetKn fit M = ad. K, e n = - ae: H gm = ac 5f. M- ac: 9
R = = cd. 9
et se l adf- abk igk
1t8 i Mab tnk
ne 23
diK = C.
=21. 21. 31. 40 an =0
-63. 72M
=10 20. 2l. 2l
+ 21.40.700
72n
+ 73 dn
Et aegu. punt fv +KdZe =0
sed ilap
evanescit
700, quod
amen quarebamus
l= ads +abed, cB:. cd9
6 set