Sources and References
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Allaire, P. R., & Bradley, R. E. (2001, April). Geometric Approaches to Quadratic Equations from Other Times and Places. Geometric Approaches to Quadratic Equations from Other Times and Places, 94(4), 308-319. Retrieved December 5, 2016, from Geometric Approaches to Quadratic Equations.
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Analyzing and Solving Polynomial Equations - Kuta. (n.d.). Retrieved December 6, 2016, from http://www.bing.com/cr?IG=44196AA87F904B83A75127E9CEBA7DCC&CID=1E7AB4C2C2C561263253BD21C3F460B6&rd=1&h=Jj5jaUr9hCie1xb4gauX3F4aYeHhz25ZZ5F9jp1lf24&v=1&r=http://www.kutasoftware.com/FreeWorksheets/Alg2Worksheets/Analyzing%20and%20Solving%20Polynomial%20Equations.pdf&p=DevEx,5080.1
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Descartes [Portrait of Descartes]. (n.d.). Retrieved December 6, 2016, from http://a1.files.biography.com/image/upload/c_fit,cs_srgb,dpr_1.0,h_1200,q_80,w_1200/MTE1ODA0OTcxMjY3MzYwMjY5.jpg
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Fractal1 [Image of a fractal]. (n.d.). Retrieved December 6, 2016, from http://media.indiedb.com/images/members/2/1198/1197378/profile/fractal1.jpg
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Descartes_2.jpg [The Geometry]. (n.d.). Retrieved December 6, 2016, from http://www.maa.org/sites/default/files/images/upload_library/46/Descartes_2.jpg
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Polynomials - Mathematics | Illinois. (n.d.). Retrieved December 6, 2016, from http://www.bing.com/cr?IG=ECEC7D23CCF74E8E8B1223D678EFAA34&CID=114387B264B7658E27728E56658664AC&rd=1&h=ReCA9Fq1ZEX0pRxlZwTXcJ0Mo2mujEoF_9tDCCzQliY&v=1&r=http://www.math.illinois.edu/~szuta/sp07/taylor.pdf&p=DevEx,5084.1
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1 Rubinstein, G. (2016, March). Descartes' Method for Constructing Roots of Polynomials with 'Simple' Curves - Roots of Polynomials in Today's Algebra Curriculum. Retrieved December 06, 2016, from http://www.maa.org/press/periodicals/convergence/descartes-method-for-constructing-roots-of-polynomials-with-simple-curves-roots-of-polynomials-in
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3 Rubinstein, G. (2016, March). Descartes' Method for Constructing Roots of Polynomials with 'Simple' Curves - Quadratics. Retrieved December 06, 2016, from http://www.maa.org/press/periodicals/convergence/descartes-method-for-constructing-roots-of-polynomials-with-simple-curves-quadratics
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4 Rubinstein, G. (2016, March). Descartes' Method for Constructing Roots of Polynomials with 'Simple' Curves - 'Depressed' Quartics and Cubics. Retrieved December 06, 2016, from http://www.maa.org/press/periodicals/convergence/descartes-method-for-constructing-roots-of-polynomials-with-simple-curves-depressed-quartics-and
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5 Rubinstein, G. (2016, March). Descartes' Method for Constructing Roots of Polynomials with 'Simple' Curves - Simplest Curves for Higher Order Equations. Retrieved December 06, 2016, from http://www.maa.org/press/periodicals/convergence/descartes-method-for-constructing-roots-of-polynomials-with-simple-curves-simplest-curves-for-higher
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6 Rubinstein, G. (2016, March). Descartes' Method for Constructing Roots of Polynomials with 'Simple' Curves - Sextic and Quintic Equations. Retrieved December 06, 2016, from http://www.maa.org/press/periodicals/convergence/descartes-method-for-constructing-roots-of-polynomials-with-simple-curves-sextic-and-quintic
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9 Rubinstein, G. (2016, March). Descartes' Method for Constructing Roots of Polynomials with 'Simple' Curves – Derivation of Descartes’ Method: Parameters. Retrieved December 06, 2016, from http://www.maa.org/press/periodicals/convergence/descartes-method-for-constructing-roots-of-polynomials-with-simple-curves-sextic-and-quintic
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Swetz, F. J. (n.d.). The Geometry of Rene Descartes. Retrieved December 05, 2016, from http://www.maa.org/publications/periodicals/convergence/the-geometry-of-rene-descartes
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