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# Title: [Francisci Vietae Opera Mathematica] Francisci Vietæ Opera Mathematica (shelfmark Leibn. Marg. 101)
# Folio 310, page id 845634801:0316
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310
AD AD R. RR OM A NE P R OBL EM A
Sed sN - 5C + 1OC, aequeturradici binomix = = v 3. Ecquis verO L N primat
secundam, cerriam ve (cs enim erip lex) accurare construxerie:
In aequalirare Adrianiposerior terminus (Ir2. Prior porest essebinomia V = = =. vel
cciam 2.
L aLVL 1.
Fadem exempla esse solura imperfecte.
CAncProblemata, quae aupibona lune, rejiciunt Logici cescesma CoB
sid. Ouod E ea admictane Analy Ax, ambisuitatem igitur ut explicent
jure abiis expolcam. Propoluero cuipiam 1 OC. = 15 9O - + 85 C = 225
+ 274 N, Xquari 120. EEguaesivero quantasic, N, radixre propositi ad
Fecti quadrato- cubi. IIle rero simpliciter responderie. NesC I. DIXCTO
genelim ex symptomatapropolitx x quationis ignorare. Itaguenon respOn
derc ceis e O Erexrcs. MC enim quaererc 2, 3, 4, Vel5, de guibusr Ninco
themate cA quoque explicabilis. IErauremmea bina Problemata Proble.
aLI Romani arlispe pa, ambigua sune, quandoquidem primum de duobus
terminis possit explicari, secundum de tribus, sic ajo Romani Problema de
riointi eribus esse explicabile. P quibus cum unum tantum exhibuexiere
in luis, qua ipsemet libi imponit Colvenda, chematis, haud scio an iplemet
EjuS QuaI pFOPOSUIEXQUatIONIS GCHCLIIL SE (yIPEOMAEA PETHOVCHE. LX
tribitus ab eoterminus esto Auchenta, Plagii, quiomissilune, reliqui. LC
quis vero Plagiosillos viginti duos live in primo sive secundo tertiore et
emploaCCUTatC CONCEIUIZETIE:
C A P V F VI
Exemplum exemplis Romani superaddicum ex perfecte
solutum.
SEdnc luspicetur quispiam ideo à Romano tuisse praeteritos duosillos et
Driginti, de quibus sua porerane Problemata explicari, cerminos, quon
cosper vulgares radicum cradicibus in cala continue quadratorum ac
xNoras exprimi non paricbaturnumeroruu alymmetria. En exemplis La
mani impertecte soluris exemplum non oblcurum superaddo, et exiplca
Oficina paratas quatuor Polutiones accuratas protero.
Sit terminus posterior N 2.
SOLVZIO PRLMA. Terminus prior estradix binomia 2 = N 3.
SECVND A. Terminus prior est radix binomia 2. ; radicebinomia = = V =
PER XLA. Terminusprior est ra dix binomia 2 =radicebinomia =- + V3
QV A RF A. Terminus prior est radix quadrinomia 2 = ~ 3 = ~ 7 5. = radice binoM1a
0
Aliam cetradem non dissimilibus griptis parare oriosioribus licet. Ouim
decim reroreliquas ecquis anes bcos Pararexit:
Ficaden
Termi
pesterio
datus.