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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 401v, page id 00068196:0798
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sed preotus. redeamus ad aegih. et 4 et ponauu  con k. D
a = V: X fiet 1: c on = BI: X: e -vv: xX. seu
I: c = BB = K : CXX - V: seu CxX - VD = CX L XVV
folli termini p3, et Mp, et P. ergo sid
ad heflendum pfiar
(10)
 ad tollendum mp L3.3. B = O ergo
vel 3 vel 1320 iu
a
e
fiet 23 3.3. 13 + bis 2.3. 13
sequadem
2)
0
utramque assequitur 11 et 12, ponendo 320. tandem ad tollendum
op, fiet e = 0 sed hoc absindum sequeretur enim tam
quam 13 esse e seu abesse p. ititur ad efflicie sic potius
tenta adum ad efficiendas aequationes I1 et 12 ponatur 13 =0
(t 2=0 et fiet  ut alud ad tollendum p, hoc ad tollendum
mpp. jam ut tollatur p, fiet - 3.3 = - 448 14. 3.3
explicerum ergo e VCCd = C - pCVV
povendo V = 2m + 3p + 4 sC = 22. 3 M + 3p + 7 per
exam +es. 3p + er. 1. A. 5. M  3 p bs Z( 3 n p - bis 223 mp
4 22. 8 M - 4. 3 p
is
177
bis 27. 3 m = bic33. 7p
+
Abi 5(Z. 2. 3. 4. 7 m . bis 3.+7p
-2. penfran -
3
8.p
C2. 2.3M, C3p +5t -  n  . 23 nt p 4 2. 2. 7 M
bis 2p  bis 2.13 m p. bi 2 3  2. 2.2 n ( 3. p - 3. 3. 7. P
4
dsi
= C.2m + X3P + e4 - 7: 37 2M - 2. 5, 3 Mp - 2. 37, 4 m 5. 2 mp 3.3P= 34p
=bis 22. X n p = bis L. 23mp - bis 22. 4 1 p - bis 2.2.7: 3, 24) -6y227. 37 mp
= b2s 2. 2. 7: 3, 4 M = bis 3. 7. 2mp = bi s 3 7. 3 p - big 3. 7. 4. p 72m
Solvamus in numeris ut deinde facilior sit calculus. et
equationem e v + vcoco =-CCd + CdVV dividamus in duas
ut sit c0 = se et v = sc. seu sit e = 4 et C = 9 fiet c0 = 2
et V = 3. et ita stabitur: - 4. 3 + 3. 2. 2 = 9. 2 + 2. 3.3
sit jam 3 = _ 11. 5 + 12.7 = 136
et 2 = 01. 5+027 - 17
2= 01. 5 + o2. 5 + 17 4 bis 0t or. 5.7 = by 91. 17. 5 - bij v2. 17. 7
bis 24(:3, M - bis 2. 4. 3 Ip - bi ) 2. 4. 7 M - bi 5. f. 4. 2. 2 Mp bis 3. 4p , 2.4. 2
=4. 2.2: 3, M - 4 3 p 7427
72. 3P = 7. 4.
15. 52
 e g.