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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 256v, page id 00068196:0508
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cum
similiter conjungentes aegy. 10 et 1  ag. 15 it sed prius ex his ae49. tollamus det qper valores inventos. Ex aeq 10 fit
=H(qu(Bs h) t + BCl m) (5-h)  ∞. 6 (B(3F - h) ct - β (l- m), :, (K - 339. (3B9- K, : , n- eBsC) seu fie
Eexaglo fit (9o) S = qu (BB5 ah) C = B ((- m) (BBf -h), : qu N- B (D)  ex ae q. 13 fiet 6 = ( f. h ot. Vn - co): X. vr 9) p (WVG-K, :, h- VYF) se seu ex
exoq. 13 sint (2d9B = qu VY f- h) pt = V (n -C0) (VV f - h), : qu (H. YV 9). P Et in aeq. 13 pro d et cquomendo valores fiet 8= (Bc. p) A -(l- n):, 9, v et (O3CC
V7
ee
seu cx ag 1s. fiet (2sma) S = (βC - y p) (h. yVg, ha BB5) ft - (l- n) (h -VBF, h- B5), :,g, WVg- K, h- BBF.)  P -(3g - K, H- 715)3
 ant e  consante
in ant fiet.
fiet C BCL- m) : queK βB9) C = ((- 7) (∞ F - h) ,. 11 f. (1)9...
sed ex vari si pse aequata fiet p(. 2d iu CR- B1 9) ( m VY- H). + BCL- m) C eB9-K, K- V15)B9 (C seu fiet
) p = qu. n - 0ed + (BB9. k, h D, AC8, - rVy-
BCI = m)
2) VVs-h
K, h BBF
uli tancu portalis in erolutione opero patum est.
xati
es
Ex parte variante aequata, fiet mosus qu (B8f - h) A: qu (K- _B  (CC. Yp) Ch. 1IS, L - _ 5) 5, :  (V7 g - et c . . . . . . .
VVg V h Pet, Vu
unde rursus habebitur p: c et similis plane calculus mutatis mutandis prodibit, si  cons seu bis valor ipsius p: c si conjungan
tur aeqq. 20 et 21. se fat idgelice bit facere ad calculi comprobationem, sed forte loei comparandae aegu20 et 2 coripensendarum
sed fortasse loco. aq. 20 et 21 conjungendatur utilius conjangentur 19 et 20
er
f-h VVF-h
ve
3B9-K
1g-
utilius corjugentur 19 et 20
svalores eq constantibus fit P(L. m) (Bet. 
si eligamus 25 generaliter Pβf - h, :, BBg - K = +, V)F. h,:, prgs. k. Ex aeq. 24 P 2G fint pt et e B t 1) VYF. B
ubi et coincidentiando
qu yg-K
quq vuuK
Hinc fit vel .gK
nam fit p: C = (6) _ +, (K- B29) L- n) + βBg (l -m) 1: V9 seu p: C = (2810) +, Hl (-β(9). Kn + BBgn (+. P (G BBGM, ? Vg
PBC - m) eCt-h
Pari modo coimidentiando constantes in agu. 20 et 21, prodiisset p. C gnod 4, Y in He K(p c0a Y K(n. 1) + B(( l- co),. (
P: c=()H) vguc VSh
P: C= +, K (n- 1) + yg9 (l c0): 39, et  conjungendo valores e, 8 et 29 fieat Pk (l- n) + (9 n - m ViX ( - G) + p. (L- Co)
1, V3 ((- c0) = β3 (n m). Deprimi etiam potest aequatio 23. q nemgre
queX - pe  = d. (org - e h- (, x  Cg -K,  W s) BC que X - ∞P3) 3, VI3 K, h- PB5
seu K CA K(B+Y) (l - n) =
qu eef - h
qu (K - PP9)
qu (BBf = h)
33f - h
3C = vp, (h - 1)5, . 
ACC.. quex. Beg d. VP - 3C) (3 (g K, h. 17g)
1BF-n
 qu ( 5. h S, pE (BC- yp), k- V7 f, h- et
+)pC, seu K- e(9 11) 9, +)p. PC
S, Bc - Vp, h- vyf, h- BPF
ec -7 p
ePsM
SiBc. ) P. 2