Derive is no longer available as a separate program, but the Derive code is now incorporated into TI-Nspire CAS software Derive 6 is a powerful system for doing symbolic and numeric mathematics on your PC. It processes algebraic variables, expressions, equations, functions, vectors, matrices and Boolean expressions like a scientific calculator processes numbers. It’s useful from KS3 to University and beyond. Problems in the fields of arithmetic, algebra, trigonometry, calculus, linear algebra, and propositional calculus can be solved with the click of the mouse. Make plots of mathematical expressions in two and three dimensions using various coordinate systems. By its seamless integration of numeric, algebraic and graphic capabilities, Derive makes an excellent tool for learning, teaching and doing mathematics.

References in zbMATH (referenced in 65 articles , 1 standard article )

Showing results 21 to 40 of 65.
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  1. Gabková, Jana; Omachelová, Milada: Derive for secondary school teachers step by step. I (2007) MathEduc
  2. Gabková, Jana; Omachelová, Milada: Derive for the secondary school teachers step by step. II (2007) MathEduc
  3. Malaquias, José Romildo; Lopes, Carlos Roberto: Implementing a computer algebra system in Haskell (2007)
  4. Marlewski, A.; Zarzycki, P.: Infinitely many positive solutions of the Diophantine equation (x^2 - kxy + y^2 + x = 0) (2004)
  5. Roanes-Lozano, E.; Roanes-Macías, E.; Villar-Mena, M.: A bridge between dynamic geometry and computer algebra (2003)
  6. Fay, Temple H.; Joubert, Stephan V.: Dimensional analysis: an elegant technique for facilitating the teaching of mathematical modelling (2002)
  7. Forst, Wilhelm; Hoffmann, Dieter: Exploring function theory with Maple (2002)
  8. Croft, Anthony; Davison, Robert; Hargreaves, Martin: Engineering mathematics: a foundation for electronic, electrical, communications and systems engineers. (2001)
  9. González Manteiga, M. Teresa: Can one calculate the exponential of a matrix with DERIVE? (2001) MathEduc
  10. Valenzuela Tripodoro, Juan Carlos: Fractal geometry with DERIVE (2001) MathEduc
  11. Marlewski, Adam; Popenda, Jerzy: Applying the system DERIVE to investigate the truncation related to the monomials defined on the set of natural numbers (2000)
  12. González Manteiga, M. Teresa: Solving systems of differential equations with constant coefficients using the computer algebra system DERIVE (1999) MathEduc
  13. Impedovo, Michele: Mathematics: Teaching and computer algebra. (1999)
  14. Koepf, Wolfram: Numeric versus symbolic computation (1999)
  15. Stroeker, Roelof J.; Kaashoek, Johan F.: Discovering mathematics with Maple. An interactive exploration for mathematicians, engineers and econometricians. With the assistance of L. F. Hoogerheide. Incl. 1 CD-ROM (1999)
  16. Wester, Michael J. (ed.): Computer algebra systems. A practical guide (1999)
  17. Benker, Hans: Engineering mathematics with computer algebra systems. The applications: AXIOM, DERIVE, MACSYMA, MAPLE, MATHCAD, MATHEMATICA, MATLAB UND MuPAD (1998)
  18. Böhm, Josef: Dimensional analysis with \textttDERIVE (1998)
  19. Defez Candel, Emilio: Iterative methods by Gauss-Seidel and Jacobi for solving systems of linear equations. Implementations with Derive (1998) MathEduc
  20. Schmidt, Karsten; Trenkler, Götz: Modern matrix algebra. With applications to statistics (1998)