How do I convert binary to decimal step by step?

To convert binary to decimal: 1) Write down the binary number, 2) List the powers of 2 from right to left (1, 2, 4, 8, 16...), 3) Multiply each binary digit by its corresponding power of 2, 4) Add all the results together. Our tool does this instantly and shows the step-by-step process.

What is the difference between signed and unsigned binary numbers?

Unsigned binary numbers only represent positive values (0 to 2^n-1). Signed binary numbers can represent both positive and negative values using two's complement notation, where the leftmost bit indicates the sign. Our tool supports both formats with clear explanations.

Can I convert between all number bases with this tool?

Yes, our converter supports all major number bases: binary (base 2), decimal (base 10), hexadecimal (base 16), and octal (base 8). You can convert in any direction with instant results and educational explanations.

How do I convert decimal to binary for programming?

To convert decimal to binary: repeatedly divide by 2 and track remainders. Our tool shows this process and is perfect for programming tasks, bit manipulation, and understanding how computers store numbers internally.

What is hexadecimal and when do I use it in programming?

Hexadecimal (base 16) uses digits 0-9 and letters A-F. It's commonly used in programming for memory addresses, color codes, debugging, and representing binary data compactly. Each hex digit represents 4 binary bits.

Is this binary converter good for computer science students?

Absolutely! Our tool is designed for educational use with step-by-step explanations, examples, and support for homework problems. It's perfect for learning number systems, computer architecture, and digital logic concepts.

Can I use this tool for programming interview preparation?

Yes, our binary converter is excellent for interview prep. It helps you practice bit manipulation problems, understand number system conversions, and verify your manual calculations for coding challenges.

What is octal and why is it used in computing?

Octal (base 8) uses digits 0-7. It's historically used in computing because each octal digit represents exactly 3 binary bits, making it useful for Unix file permissions, assembly language, and compact binary representation.

How accurate is this number base converter?

Our converter is 100% accurate and handles large numbers efficiently. It uses precise mathematical algorithms and includes input validation to ensure correct conversions every time. All calculations are performed client-side for privacy.

Binary Converter | Convert Binary to Text

Input Number

Enter Number

Input Format

Quick Convert

Conversion Results

Decimal (base 10):

Binary (base 2):

Hexadecimal (base 16):

Octal (base 8):

Number Information

Bit Length:-

Byte Size:-

Power of 2:-

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