01267nam2 22003133i 450 VAN009843320140704120156.48088-14-12745-X20140702d2008 |0itac50 baitaIT|||| |||||ˆ1: ‰Proprietà e possessoM. Ambrosoli ... [et al.]Milano : Giuffrè2008XXIII1104 p. ; 25 cmFondo SSPL.001VAN00984322001 Trattato dei diritti realidiretto da A. Gambaro, U. Morello210 MilanoGiuffrè215 vol.25 cm.1ProprietàVANC029503SGPossessoVANC029504SGMilanoVANL000284AmbrosoliMatteoVANV000408Giuffrè <editore>VANV109181650ITSOL20230616RICAhttps://www.giuffre.it/47531/INDICE_218696.pdfhttps://www.giuffre.it/47531/INDICE_218696.pdfBIBLIOTECA DEL DIPARTIMENTO DI GIURISPRUDENZAIT-CE0105VAN00VAN0098433BIBLIOTECA DEL DIPARTIMENTO DI GIURISPRUDENZA00CONS SSPL.395 00SPL617 20140702 Proprietà e possesso1433197UNICAMPANIA03156nam 22005652 450 991082184870332120160422130925.01-61444-112-X(CKB)2670000000386410(EBL)3330361(SSID)ssj0001035679(PQKBManifestationID)11574465(PQKBTitleCode)TC0001035679(PQKBWorkID)11032243(PQKB)10757680(UkCbUP)CR9781614441120(MiAaPQ)EBC3330361(Au-PeEL)EBL3330361(CaPaEBR)ebr10722472(OCoLC)939263616(RPAM)17746858(EXLCZ)99267000000038641020130612d2013|||| uy| 0engur|||||||||||txtrdacontentcrdamediacrrdacarrierBeyond the quadratic formula /Ron Irving[electronic resource]Washington :Mathematical Association of America,2013.1 online resource (xvi, 228 pages) digital, PDF file(s)Classroom resource materialsTitle from publisher's bibliographic system (viewed on 02 Oct 2015).0-88385-783-9 Includes bibliographical references and index.Polynomials -- Quadratic polynomials -- Cubic polynomials -- Complex numbers -- Cubic polynomials, II -- Quartic polynomials -- Higher-degree polynomials.The quadratic formula for the solution of quadratic equations was discovered independently by scholars in many ancient cultures and is familiar to everyone. Less well known are formulas for solutions of cubic and quartic equations whose discovery was the high point of 16th century mathematics. Their study forms the heart of this book, as part of the broader theme that a polynomial’s coefficients can be used to obtain detailed information on its roots. A closing chapter offers glimpses into the theory of higher-degree polynomials, concluding with a proof of the fundamental theorem of algebra. The book also includes historical sections designed to reveal key discoveries in the study of polynomial equations as milestones in intellectual history across cultures. Beyond the Quadratic Formula is designed for self-study, with many results presented as exercises and some supplemented by outlines for solution. The intended audience includes in-service and prospective secondary mathematics teachers, high school students eager to go beyond the standard curriculum, undergraduates who desire an in-depth look at a topic they may have unwittingly skipped over, and the mathematically curious who wish to do some work to unlock the mysteries of this beautiful subject.Classroom resource materials (Unnumbered)PolynomialsAlgebraPolynomials.Algebra.512.9/422Irving Ronald S.1952-281943UkCbUPUkCbUPBOOK9910821848703321Beyond the quadratic formula3925604UNINA01633nas 2200445- 450 991089435850332120230123213018.02147-611X(OCoLC)1026945150(CKB)32581450200041(CONSER)--2019263140(EXLCZ)993258145020004120170410a20139999 o-- -engur|||||||||||txtrdacontentcrdamediacrrdacarrierInternational journal of education in mathematics, science and technology[Konya, Turkey] :[Necmettin Erbakan University],[2013]-1 online resourceInt. j. educ. math. sci. technol.IJEMSTMathematicsStudy and teachingPeriodicalsScienceStudy and teachingPeriodicalsTechnologyStudy and teachingPeriodicalsTechnologyStudy and teachingfast(OCoLC)fst01145221ScienceStudy and teachingfast(OCoLC)fst01108387MathematicsStudy and teachingfast(OCoLC)fst01012236Periodicals.fastMathematics Teaching & ResearchMathematicsStudy and teachingScienceStudy and teachingTechnologyStudy and teachingTechnologyStudy and teaching.ScienceStudy and teaching.MathematicsStudy and teaching.9910894358503321International journal of education in mathematics, science and technology4252724UNINA