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# Title: Leibniz-Handschriften zur Mathematik LH 35, 3 A 22
# Folio 12v, page id 00068235:0024
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Aequationum resolutio huc redite videtur:
aequatio X . bX ex dx eX comparetur
cun X um XE ImaX Imnux Amnoqe
Si Koquam
rohulm +
en l’am +n a 0 Jaegocum
 imno
sic quaeritur valor tern et mE exdato valore
sit B+ m + n +0 aequ h. erit
h aequ X+ a y X + B ZX + Y coX
S yyX
quaeritur 1m ex y ce 2s y. Z. cd
et hi sine x. sidest ex pilore ipsius
15m. tol collatur X ope aequationis 
ubi si m non ascenderet ultia
qytur rescucaederet
Aliter, sunt Imena lo +ma+moho
mno aequas Imn + Imo + lno +mua aequ. b
p2
erit oaego d: lun et fiet Amn ao lina lutmma ay
Im +ln + nn +10 + mofno aequ. le C
lnf tun + fiet: flnon + bimn: a + altmta
aequ d., seu -lnnAblmn + a lemAnaequadlmi
denique Hinc si vursus daretur l +mf n +0 aeque
fieret.
m. Imn Chra. Imin. leg. 0
en
l
1a 44
verum datur +M +n+ a quantur quae inde
equala
X explicundo per l. m. n. 0 aequa
nis aequatione data
desideratur tantum ut ex Am
inventri possit sV’m non adhibita s1.
en
tantum sem. stun ete et (Y nam
interventu ipsius X res facilis. patiamur
ergo intervenite X et ope 15 eco vollere
conemur