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Compact Scientific Calculator 36 1.0.0.5

Scientific calculator for scientists, engineers, teachers, and students.

Last updated: November 3, 2009

Compact Scientific Calculator 36 1.0.0.5 Summary:

Publisher: Tvalx

Rating:

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Windows - 2.64MB
Licence: Shareware, $14.00 to buy
Date Added: October 24, 2009
Release status: Minor Update

Compact Scientific Calculator 36 1.0.0.5 Description:

Compact Scientific Calculator 36 for scientists, engineers, teachers, and students. Calculates mathematical formulas of any length and complexity. Calculation history can be stored into text file or printed. There are ten variables or constants available for storing often used numbers. Precision of calculations is 36 digits. Trigonometric, hyperbolic and inverse functions. Special numbers NaN, Uncertainty, and Infinity.

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Software OS:	Win98,WinME,Windows2000,WinXP,Windows2003,Windows Vista...
Setup Filename:	CompactScientificCalculator36.exe
System Requirements:

Compact Scientific Calculator 36 1.0.0.5 Tags:

Scientific Calculator, Compact, Decimal, High Precision, Trigonometric Functions, Hyperbolic Functions, Inverse Functions

Compact Scientific Calculator 36 1.0.0.5 Full Description:

A handy, fast, reliable, precise tool if you need to perform mathematical calculations. The calculator was designed with purpose to fit Netbooks and Notebooks with small display. Of course, the calculator can be used on laptop and desktop computers as well. All calculations are done in proprietary data type. The calculator handles mathematical formulas of any length and complexity. Calculation history can be stored into text file or printed. There are ten variables or constants available for storing often used numbers. Precision of calculations is 36 digits. Trigonometric, hyperbolic and inverse functions. Special numbers NaN, Uncertainty, and Infinity. The calculator follows classical approach when uncertainty of f(x) calculation is estimated by formula max|(derivative(f))|*|x*uncertainty(x)|, where maximum of function derivative is considered on interval [x-uncertainty(x),|x+uncertainty(x)], and uncertainty(x)=|x|*10^(-precision).

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