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Breaktru Fractions n Decimals 10.2 
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Version: 1.28
Released: 20110308 22:34:53
Language: English
Platform: Win7 x32,Win98,WinVista,WinXP
File Size: 3.96MB
Price: $68.00
Download MatBasic 1.28
Released: 20110308 22:34:53
Language: English
Platform: Win7 x32,Win98,WinVista,WinXP
File Size: 3.96MB
Price: $68.00
Download MatBasic 1.28
MatBasic 1.28 Description
MatBasic is a calculating, programming and debugging environment using special highlevel programming language designed for solving mathematical problems. MatBasic programming language allows execution of difficult mathematical calculations, involving an exhaustive set of tools for the purpose of creation of algorithmic programs. It also allows a user to abstract his mind from the type of working data which can be either realvalued, or complex numbers, or matrices, or strings, or structures, etc. The MatBasic supports both the text and the graphical data visualization.
MatBasic is fast language interpreter and its environment application field is wide: from solving the school problem to executing different engineering and mathematical computations. The MatBasic programming language combines; simplicity of BASIC language, flexibility of highlevel languages such as C or Pascal and at the same time turns up to be a powerful calculation tool. By means of a special operating mode, Matbasic it is possible to use as the powerful calculator. Also the MatBasic can be used for educational purpose as a matter of studying the bases of programming and raising algorithmization skills.
Matbasic is provide following calculation tools:
 Base calculation tools;
 Full complex arithmetic's;
 Linear algebra and operations. Solving systems of linear equations, eigenvalue problems, and singular value problems. Matrix factorizations (LU, Cholesky, QR, SVD, Schur);
 Polynomial problems. Roots of the polynomial. Polynomials multiplication, division and other functions;
 Numerically evaluate integral of function;
 Solve nonlinear system of equations;
 Find zero of a function of one variable (solve nonlinear equation);
 Minimize a function of one and more variables;
 Solve initial value problems for ordinary differential equations (stiff and nonstiff);
and others.