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# Title: Leibniz-Handschriften zur Mathematik LH 35, 13, 1
# Folio 280v, page id 00068196:0556
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jannar. Aequatio anarum incognitarum
1679
habent radices aequales; e
bu
mes podus
langeritium inversarmres analitica
eo
l
e
Scheda Maximi moment
eel
qua praesatu canalynet t
bx+cy+d
bx + cy 4d
absoluta
artesius desperaverat X + CY + 2bc XY 4 2bd X +2cd1 + ec qu.
Hhoc productum ducatur in quantrarm indefim
tam tam formulam Prodibit aequatio du
habens radices aequales
sumatur alia aequalio ex+ fy+) etiam
ducenda in se ipsum ut frat
X+ frst ufxy + reqX + afgy 
q. et
quae etiam potest multipicari per formulam
indefinitam
vaeritur jam si in unum addantur
duae aequationes in quibus incognita
habet tduas radices equales, prodiat aequatio
a
in qua
aequales.
etiam labeab, uas radices
a
X + 28X + C aequ. 0.
X +2 mX + n aequ. O
ie: fieri potest addendo: +X +2lX + (A
sa
V. X +
et fiet Xaequ.
12  X = 2mX - m
saequ. n +l. 2q
2l - 2M
non et ita X habet unam solum radicem
adeoque non sequitu
Quaeriuvan ea
possit haberi pro duabus aequalibus. addamum
aliter: A 4 +2l + ( aequ. 0.
+
seu X + lX + +C
+mX
+ 2mX + n
quae aequilio est impossibilis
etuxago
quae dua
a