Student & Academic Utilities

Number Base Converter (CS / Eng)

Convert between Binary, Decimal, Hexadecimal, and Octal with 2's complement representations and bit length indicators.

Bit Length & Data Types Representation

Bit Count 8 bits minimum bit length
Signed 8-bit Int -1 int8_t range
Signed 16-bit Int 255 int16_t range
ASCII Character ΓΏ (255) raw char glyph

How to Use Number Base Converter (CS / Eng)

  1. Type or paste any value into the Decimal, Binary, Hexadecimal, or Octal input field.
  2. All other numeric bases will instantly update in real time with synchronized two-way binding.
  3. Inspect the bit-level breakdown, Two's complement representation, and ASCII character decode.
  4. Click the copy icon beside any base to copy clean formatted values to your clipboard.

Key Features & Privacy Guarantee

  • 4-Way Synchronous Converter: Type in Decimal, Binary, Hex, or Octal with automatic character sanitization.
  • Computer Science Bit Representations: Displays 8-bit, 16-bit, and 32-bit padded binary nibbles (grouped in 4s).
  • Two's Complement & Signed Ints: Calculates signed 8-bit, 16-bit, and 32-bit integer values for engineering coursework.
  • ASCII Character Decoding: Displays corresponding ASCII and Unicode glyph representation for byte values.
  • 100% Client-Side In-Memory Execution: Fast, responsive bitwise operations running entirely in your browser.

Frequently Asked Questions

What are the common number bases used in Computer Science?

The 4 primary number bases are: Binary (Base 2: 0, 1), Octal (Base 8: 0–7), Decimal (Base 10: 0–9), and Hexadecimal (Base 16: 0–9 and A–F).

Why is Hexadecimal used instead of Binary?

Hexadecimal is a compact human-friendly shorthand for binary. Exactly 4 binary bits (one nibble) map cleanly to 1 hexadecimal digit (e.g., 1111 1111 in binary = FF in hex).

What is Two's Complement?

Two's complement is the standard binary method computers use to represent signed negative integers. To find the two's complement of a binary number, invert all bits (0 to 1, 1 to 0) and add 1.