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# Title: Leibniz-Handschriften zur Mathematik LH 35, 12, 2
# Folio 36v, page id 00068195:0072
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Vovito concien vij in peaetao nuntv()
hoctriimem ∞
Vooit in DG∞ d - x tot GS. X y aes D H∞ et + Y
+ot AQ ∞ co, en mervoegemx A+ d maer
in de 2 cequatie is gerronden d X x, 500-
ae dan ∞ 49. 200 medo, Mudetibeict
BcV eten ∞ a + 15 met 1N ∞ a - , cont NCg. ∞
aa - 45 Y ∞ c0 c0 - 2cW + cc (9). Op descere
vij is C8∞ e + X 4ot G 5 ∞ y, aer C23 e+ 2
1
Aot 53∞ V, en nerrvege et X ∞ et 2 Marr
in de 3 cequatio it t xe, s00 suedan-
(11)() e+ 2 ∞ E vesan. muetipeiceent a IK X at Z
met BK∞ a -2, comt PKqXaa -22V v.-
-2c0 +cc C1D. Ibii aceben dan aot ou be
Rendo quantiteitem, aer a, y, Z, , 2cD, x
en 8, en even 10r neel cequatien, nes
2. 3, 5, 6. 7, 9. 10 en 12, 4 au develoteide
oubchende quantiterite aelceues. iu duo-
tivee ecrite genonden vorden, 800 dat. ut
genacie sae liiu de Cettereys door de 6 la etre
sequatieu de vindey, van decoeertre ve,
daroin drie tot een Cireul Cehoore, aes
5,9. ey 12. nacuent ey R 5 aoor y en X, 9.
avor 4 en 10, ende 12 voor V en Z, ende
Pulleri avii de overigo aequatim, teaven
ten 5. 7 en 10 door audere quantiteiste,
exseiceren; vii crebben in die aequaticus
6onbetrende Cettere, oula
nenenwegmelen 6wnndeonn wemenna
aeo geta gh, en e, en tceleraer
2 ∞ 2f +39 + 4k +5C + 6x + 77 + B
co ∞12f +139 + 14h+ 15 C +16 nc + 17y+ 11
V ∞22f +239+24h +25 C + 26 a + 27y17
V ∞32f + 339 +34h + 35 +36n + 37y. +31
Ende mactmen aut dese waerdens subetitueertus in
cer ad
do Bonengert cede aequatien, aeranaa
nnim eunt erpule in qeaa 27 - 100d + 2.V
40c comen dient de jemamentes
= Y Y ∞ 22X + 27X + 20y -2 c0y, vel -
cerat feresoevcert te verden:
Mii ebe rier woorengmondeu aa- Y5
∞ c00 - 2cW + cC, en aa = Z= ∞v0-250 +00
22 - y 2 ∞ 1010-vv-2cW+200 deweectre van maehandereu gerubtraent
Beii 22 - ∞ 4 ∞ 10c0 -vv - 2c0 + 2c~, oste 22.
-2c0+210 Vp +20-000 ∞2cv-2600, en dit vederom
22 - c0c0 + v0 γ8 X22X+ 2YX + 20y -200y 4. uetraheert vau de noorgem: 5? aequatie
o∞ 2cc0 - 2i + 22X + 2Vu + 2~y - 2coy vert 22 X +2c0 - 2y00 +215X-2c0 + 2vy,
30, ofte Zx + cco - y W + 25 x = c v + vy ∞0, (13).
St cet un de Bonengatelde waerdens in dese
cequatie in de penetre nay 2, 1, V ey v. fae
comen:
 +e avetey Z, 1, Y5V, X an y, vaer
nan vri des tivec eachte Betonde
a de 00 sulle vii ducr-
noin 4audere quantiteriteu toc
nemen, nair weegevacteus
aa L Y 2 ∞ co c0 - 2cc0.
c0
aa = 2 2 ∞ vV -Lc0 Fcc
= 00o + V0 LW c0 fVV
22 - 00 +vv- 74 ∞