Decimal to Hexadecimal Converter - Fast & Easy Online Tool
Convert decimals to hexadecimal effortlessly! Use our quick and easy tool for instant results. Perfect for students and programmers. Try it now!
Instructions: Enter an infix expression using letters (A-Z) or numbers (0-9) as operands and operators (+, -, *, /, ^). Use parentheses for grouping.
Examples: A+B*C, (A+B)*C-D, 3+4*2/(1-5)^2
This tool implements the shunting-yard algorithm to convert an infix expression (the normal "A + B" form with implied operator precedence) into postfix notation, where operators follow their operands and no parentheses or precedence rules are needed to evaluate it.
Enter A+B*C. The algorithm scans left to right, maintaining an output list and an operator stack:
Final postfix result: ABC*+. Reading it back confirms correctness: multiply B and C first (respecting the original * before + precedence), then add the result to A — exactly matching the meaning of the original A+B*C.
For same-precedence operators like + and - (both left-associative), the converter pops the existing operator off the stack before pushing the new one, which preserves left-to-right evaluation order. The exponentiation operator ^ is right-associative, so the code skips that pop when the incoming operator is ^, which is why A^B^C converts to AB C^^ evaluated as A^(B^C) rather than (A^B)^C.
Before running the algorithm, the input is checked for balanced parentheses, no consecutive operators (like "A++B"), and no leading/trailing operators (except a parenthesis) — catching malformed expressions with a specific error message rather than producing garbage output.
Postfix (also called Reverse Polish Notation) is how calculators and interpreters historically evaluated expressions using a simple stack machine, without needing to track parentheses or precedence at evaluation time — the hard part is done once, during this conversion step.
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