Positional Number Systems in Computing
Digital electronics and microprocessors rely entirely on positional numbering systems. Modern computing uses four primary bases: Binary ($2$), Octal ($8$), Decimal ($10$), and Hexadecimal ($16$).
Convert numbers across Binary (BIN), Octal (OCT), Decimal (DEC), and Hexadecimal (HEX) bases. Essential for computer science and algorithmic logic.
Digital electronics and microprocessors rely entirely on positional numbering systems. Modern computing uses four primary bases: Binary ($2$), Octal ($8$), Decimal ($10$), and Hexadecimal ($16$).
Because each hexadecimal digit represents exactly 4 binary bits (a nibble). One byte (8 bits) can be neatly represented by two hex characters from 00 to FF.
Multiply the high digit by 16 and add the low digit. For example, 3A: 3×16 + 10 = 58.
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