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# Title: Leibniz-Handschriften zur Mathematik LH 35, 7, 7
# Folio 5v, page id 00068079:0010
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Mich dam methodie appropinquandi iffectis
aquationibus in Numeris. Methodus 2. sit resolvendus
solus signo +affectus. assume radicem aliquam verae quantum
lioto pores propinquam, divinando et ex ea inveni resol
pendum, quod ut fiat facilius operaberis per rogarithmos.
Dende sumealiam, radicem, dones habeas duas resolvendos inter
quos datus resolvendus sit medius. Si non possit hoc fieri aequad
est impossibilis. Inde sic icdo saltem in radice affirmativa
inde sicdicito: ut differentia supposititiorum resolvendum
resolvendorum ad differentiam. upposititiarum madicum, ita
differentia propositi resolvendi et prox imo resolvendi supposi–
tii est ad differentiam quaesit aeradicis et radicum eorum
quanto propiores assumteris radices suppolititias, et
opsitum
ma
Melhodus 11 ss supremus
terminus ponatur ab una partesigno + affectus
accuratius habebi
solus
atiamque Catus aquationis divide pr porestatem
proxane allissimam interis explunbi terminis copositis
extrae utrobius padiem ut tu suco gnita ab uno
eatere solahabeatur inde divinanto quaere varore
a latere lerunt
multitermini, debet ioder valor raditis,
radicis, eam sabrentuent
resultare
afsimatioo
amativa radis
as  resultans affir
prope verus. si resultans non pt e
etiam aaquatio eut impossibilis.
malivum nimis ad huc absel a supposititia radices qsu
pesultars pro sapposititia radice sumatur et
suuciter
proceditur, et accedes quaesitae
furdius magis magisque
3
nutum unam
si aequalio habet
aduem dffirmativam serite sprocede