Number Base Converter

Convert numbers between binary, octal, decimal, hexadecimal and any base from 2 to 36 instantly, with all representations shown side by side.

The Number Base Converter converts a number between binary, octal, decimal, hexadecimal, or any custom base from 2 to 36, showing every representation side by side as you type. Enter a value in one base and the others update instantly, making it a quick reference for anyone working with binary logic, hex colour codes, or low-level programming concepts.

Rather than manually dividing by the target base and tracking remainders, or looking up a static conversion table, this tool handles arbitrary bases in real time, including uncommon ones used in specific contexts like base-36 for compact identifiers. It is a practical companion for students learning number systems and developers debugging binary or hex values.

How to use the Number Base Converter

  1. Type a number into any of the base input fields — binary, octal, decimal or hexadecimal.
  2. Watch the other base fields update automatically to show the equivalent value.
  3. Switch to a custom base between 2 and 36 if you need a conversion outside the standard four.
  4. Copy the converted value from whichever field you need using the copy button.
  5. Clear the fields and enter a new number to perform another conversion.

Why use this tool

All bases shown simultaneously

Binary, octal, decimal and hexadecimal values are displayed together and update live, so there's no need to convert one pair of bases at a time and re-enter values manually.

Custom base support

Beyond the four common bases, any base from 2 to 36 can be selected, covering less common needs like base-36 encoding used in short URL identifiers or certain hashing schemes.

Instant, error-free results

Manual base conversion is error-prone, especially with long binary strings. Automated conversion removes the risk of a misplaced digit or dropped remainder during manual working.

Common use cases

Converting decimal to binary by hand

The standard manual method divides the decimal number repeatedly by 2, recording the remainder each time, then reads the remainders from bottom to top. For example, 13 divided down gives remainders 1, 0, 1, 1, which read backwards gives 1101 — the tool performs this instantly for any base pair.

Why hexadecimal is common in computing

One hexadecimal digit represents exactly four binary bits, so a full byte always maps to exactly two hex digits. This makes hex a compact, human-readable stand-in for binary values in memory addresses, colour codes and low-level debugging output.

Supported range and precision

The converter handles bases from 2 through 36, using the digits 0-9 and letters A-Z for bases above 10. Very large numbers are supported up to the precision limits of standard numeric representation in the browser, which comfortably covers typical programming and educational use.

Frequently asked questions

How do I convert decimal to binary by hand?

Divide repeatedly by 2 and record each remainder, then read the remainders bottom to top. 13 gives 1101.

Why do programmers use hexadecimal?

One hex digit maps exactly to four bits, so a byte is always two digits. That makes memory addresses, colour codes and bit masks far easier to read than long binary strings.

Is Number Base Converter free to use?

Yes. Number Base Converter on Klipza is completely free with no account, no subscription and no watermark on your files, and there is no daily usage limit.

Are my files safe when using Number Base Converter?

Processing happens locally in your browser wherever technically possible, so your files are not uploaded to a server, stored or shared with third parties.

Does Number Base Converter work on mobile phones?

Yes. It is fully responsive and runs in any modern browser on Android, iPhone, iPad, Windows and macOS — nothing to install.