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Number Base Converter — Binary, Octal, Decimal & Hex Online

Free online number base converter to convert numbers between binary, octal, decimal, hexadecimal, and any base from 2 to 36. Instantly translate between numbering systems with step-by-step conversion.

Input

Custom:Base 10

Decimal value: 255

Base 10 accepts: 0 1 2 3 4 5 6 7 8 9

Custom Base

Base12
193

Chars: 0123456789AB

Bit Analysis

8Bit width
1bytes
8Set bits
0Zero bits
1LSB
8MSB pos

Byte Segments

1111·11110xFF

Try an Example

All Bases= 255 dec
Binary

Binary

0b1111·1111

chars: 0–1

8c
Octal

Octal

0o377

chars: 0–7

3c
Decimal

Decimal

255

chars: 0–9

3c
Hexadecimal

Hexadecimal

0xFF

chars: 0–F

2c
Base 32

Base 32

7V

chars: 0–V

2c
Base 36

Base 36

73

chars: 0–Z

2c
Base 64

Base 64

D/

chars: custom

2c
Base 12

Base 12

193

chars: 0–B

3c

Binary Visualization

1111·1111
1 (set) 0 (clear)· = nibble separator (4 bits)

How to Use Number Base Converter

1

Enter a Number

Type the number you want to convert in the input field.

2

Select Input Base

Choose the base of your input number from the dropdown, ranging from binary (2) to base 36.

3

Choose Output Base

Pick the target base for conversion. All other bases update instantly.

4

Explore Bit Analysis

View bit width, byte segments, LSB, MSB position, and whether the number is a power of two.

Frequently Asked Questions

The converter supports all bases from 2 (binary) to 36, including octal (8), decimal (10), and hexadecimal (16). You can also convert between any two custom bases.

The tool will highlight invalid characters and prevent conversion. For example, entering "1G" in base 16 is invalid because G is not a hexadecimal digit (0-9 and A-F only).

Select "Custom" from the base dropdown and enter your desired base number (2-36). The converter will handle the conversion using standard radix algorithms.

Bit analysis shows the binary representation of your number, including bit width, number of set and zero bits, LSB and MSB positions, and whether the number is a power of two. Useful for low-level programming and digital logic.

Yes, enable "Base Arithmetic" to perform addition, subtraction, multiplication, and division directly in any base. Results are shown in the same base.

Base 11 to 36 use digits 0-9 followed by letters A-Z. For example, base 16 uses 0-9 and A-F, while base 36 uses 0-9 and A-Z.

Try an Example

Enter

255

Binary: 11111111 · Octal: 377 · Hex: FF

8 bits · 1 byte · Unsigned max: 255

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