Partial Fractions vs Base to Base Converter

Partial Fractions is a handy way to compute partial fraction expansions. It works for 2nd and 3rd order denominators and supports many different input forms (listed below). Supports real and complex answers. It is very useful when trying to integrate fractions. Fast and easy to use with a very smooth user interface. Does not require an internet connection. Input Forms (Numerator): • a • ax+b • ax^2+bx+c • (ax+b)(cx+d) Input Forms (Denominator): • ax^2+bx+c • (ax+b)(cx+d) • (ax+b)^2 • ax^3+bx^2+cx+d • (ax^3+bx+c)(dx+e) • (ax+b)(cx+d)(ex+f) • (ax+b)^2(cx+d) • (ax+b)^3

"Base to Base Converter" converts both integer and fractional numbers to and from all bases between 2(binary) and 16(hexadecimal). Together with performing calculations, it explains the steps in detail. Conversion from base A to base B is done and explained in two stages: 1. Base A to base 10(decimal), 2. Base 10(decimal), to base B. Every effort was made to minimize numerical error when converting fractional numbers. Also available: Direct conversion with explanation of steps: * From base 2(binary) to 4, 8(octal), 16(hexadecimal); * From base 3 to base 9; * From base 4 to base 16(hexadecimal). We welcome suggestions, our e-mail is graphmath@aol.com.