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Ordinary Differential Equations 1.00

Solves boundary-value problems involving ordinary differential equations


Last Week downloads: 0
Total downloads: 808
  • Last Updated: Feb 26, 2009
  • License: Shareware $15.00
  • OS: Windows XP/2000/98/Me/NT
  • Requirements: No special requirements

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For Ordinary Differential Equations 1.00Publisher's description


Ordinary Differential Equations is a Home & Education software developed by Orlando Mansur. After our trial and test, the software is proved to be official, secure and free. Here is the official description for Ordinary Differential Equations:

Brothersoft Editor: Ordinary Differential Equations - Finite Series Solutions solves boundary-value or initial-value problems involving nonlinear or linear ordinary differential equations of any order, or systems of such. The conditions may also be linear or nonlinear equations involving the unknown functions and their derivatives. The solution produced is a continuous function in the form of finite power or trigonometric series, depending on the program, of user-specified number of terms valid in the entire defined interval and expanded about a user-chosen center of expansion. Results, including the graph, can be saved or printed. You can also Copy the graph to the clipboard, which you can then paste where you please (Word, Paint, etc.). You have one-click control of the graph with zooming, panning, centering, etc. The solution may be stored in a file which may be later read by a suitable program (like POWER AND TRIGONOMETRIC SERIES) to further study it to find roots, Maxima and minima, derivatives, integral, graph. You can predefine any recurring constants. Handles a wide variety of functions, including trigonometric and hyperbolic. Results can be saved or printed. Includes a help file with instructions, examples and methodology.
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Please be aware that Brothersoft do not supply any crack, patches, serial numbers or keygen for Ordinary Differential Equations,and please consult directly with program authors for any problem with Ordinary Differential Equations.