Taylor Calculator Real 27 calculates Taylor polynomials (partial sums of Taylor series) in symbolic and numeric forms. Numerical coefficients and values are calculated with precision 27-36 digits. Obtained symbolic formula can be used with Graphing Calculator 2D Polar, Graphing Calculator 2D Parametric, and Graphing Calculator 2D Numeric for drawing graphs.

Taylor Calculator Real 27 for teachers and students. Calculates partial sums of Taylor series of standard functions (including hyperbolic).

Real Taylor Calculator 27 calculates Taylor polynomials (partial sums of Taylor series) in symbolic and numerical forms. Coefficients and numerical values are calculated with 27-36 digit precision. The obtained symbolic formula can be used with Polar 2D Graphing Calculator, Parametric 2D Graphing Calculator, and Numeric 2D Graphing Calculator to draw graphs.

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Limitations :.

5 -day

26 Jan 15 in Educational & Science Software , Math Software

A handy fast reliable precise tool if you need to find symbolic and numerical Taylor polynomials of standard functions. Taylor Calculator Real 27 is programmed in C#. All calculations are done in double floating data type. The calculator calculates partial sums of Taylor series of standard functions (including hyperbolic). Calculation history can be stored into text file or printed. Numerical coefficients and values are calculated with precision 27-36 digits. Trigonometric exponential logarithmic hyperbolic and inverse functions. Obtained symbolic formula can be used with Graphing Calculator 2D Polar Graphing Calculator 2D Parametric and Graphing Calculator 2D Numeric for drawing graphs. There is also possibility to use symbolic parameters.A handy, fast, reliable, precise tool if you need to find symbolic and numerical Taylor polynomials of standard functions. The calculator calculates partial sums of Taylor series of standard functions (including hyperbolic). Calculation history can be stored into text file or printed. Numerical coefficients and values are calculated with precision 27-36 digits.

A handy, fast, reliable, precise tool if you need to find symbolic and numerical Taylor polynomials of standard functions. Taylor Calculator Real 27 is programmed in C#. All calculations are done in double floating data type. The calculator calculates partial sums of Taylor series of standard functions (including hyperbolic). Calculation history can be stored into text file or printed. Numerical coefficients and values are calculated with precision 27-36 digits. Trigonometric, exponential, logarithmic, hyperbolic, and inverse functions. Obtained symbolic formula can be used with Graphing Calculator 2D Polar, Graphing Calculator 2D Parametric, and Graphing Calculator 2D Numeric for drawing graphs. There is also possibility to use symbolic parameters.

A handy, fast, reliable, precise tool if you need to find symbolic and numerical Taylor polynomials of standard functions. Taylor Calculator Level 1 is programmed in C#. All calculations are done in double floating data type. The calculator calculates partial sums of Taylor series of standard functions (except hyperbolic). Calculation history can be stored into text file or printed. Numerical coefficients and values are calculated with precision 14-16 digits. Trigonometric, exponential, logarithmic, and inverse functions. Obtained symbolic formula can be used with Graphing Calculator 2D and Graphing Calculator 2D Numeric for drawing graphs. There is also possibility to use symbolic parameters.

Requirements:

No special requirements

Release Date:

July 14, 2010

Platforms:

Windows 98, Windows 2000, Windows XP , Win7 x32,Win7 x64,WinServer,WinVista,WinVista x64

Keyword:

Calculator, Derivative, Differentiation, Function, Taylor Polynomial, Taylor Series

Version 1.0.0.5 Changes:

Trial scheme improvement.

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In the previous two sections we discussed how to find

power series

representations for certain types of functions––specifically, functions related to

geometric series

. Here we discuss

power series

representations for other types of functions. In particular, we address the following questions: Which functions can be represented by

power series

and how do we find such representations? If we can find a

power series

representation for a particular

function

f and the series converges on some interval, how do we prove that the series actually converges to f?

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