000			01969mc a2200553a 44500
001			NM001276
003			AR-HaUTN
007			ta
008			19020sc. 1 ||||||||||||||000 | spa||
005			20240917164045.0
020			_a0201555727
040			_aAR-HaUTN
100			_aFinch, James K. _96325
245			_aExploring calculus with Mathematica _bfor the Macintosh interface _cJames K. Finch , Millianne Lehmann
250			_a[1st?] ed.
260			_aReading _bAddisonWesley
300			_a341 p. _bgráficos _e1 diskete, 1 cuadernillo
490			_aMath Exploration Series
500			_aEl cuadernillo del material complementario es el solucionario de la obra y está inventariado por separado
500			_aApéndices e índice alfabético, al final del libro
505			_tWelcome to Mathematica!
505			_tUsing graphs and tables
505			_tThe rocket problem
505			_tCurves and slopes
505			_tFermat's method of limits
505			_tPolynomial functions and their derivatives
505			_tRational functions and asymptotes
505			_tContinuation of the rocket problem
505			_tThe Mean Value theorem
505			_tAssignments and definitions in Mathematica
505			_tSines and cosines
505			_tDerivatives of sines and cosines
505			_tProjectile motion and parametric equations
505			_tArea predicting formulas
505			_tArea between curves
505			_tAverage value of a continuous function
505			_tArc length and Mathematica procedures
505			_tEuler's method
505			_tThe fundamental theorem of Calculus
505			_tNumerical integration
505			_tThe exponential function and e
505			_tExponential decay
505			_tProjectile motion in a resisting medium
505			_tSurfaces
505			_t3D critical points
505			_tConstrained optimization in two variables
700			_aLehmann, Millianne _96326
942			_cBK
999			_c1276 _d1276