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Converters

Binary to Hexadecimal Converter — With Step-by-Step Solution

Convert binary (base 2) numbers to hexadecimal (base 16) instantly, with a step-by-step explanation of the method — perfect for ICT and computer science students.

Example10011100 → 9C

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Files never leave your deviceInstant resultsFree & unlimitedReverse: Hexadecimal to Binary

How to convert binary to hexadecimal (example: 10011100)

The simplest way is to go through decimal (or through binary): convert binary 10011100 to decimal (156), then convert decimal to hexadecimal (9C). Shortcut: each octal digit equals 3 binary digits and each hex digit equals 4 binary digits, so you can group bits directly.

Place value chart

Every digit of 10011100 (base 2) is worth its value multiplied by a power of 2. Adding the last column gives the decimal value 156.

DigitPlace valueContribution
127 = 128128
026 = 640
025 = 320
124 = 1616
123 = 88
122 = 44
021 = 20
020 = 10

Remember: in base 16 the allowed digits are 0123456789ABCDEF; in base 2 they are 01.

Binary to Hexadecimal table

BinaryHexadecimal
00
11
102
113
1004
1015
1117
10008
1010A
1111F
1000010
1100119
10000020
11001032
100000040
110010064
11111117F
1000000080
11111111FF
100000000100
1000000000200
11111010003E8
10000000000400
111111010107EA

Where number systems are used

  • Binary — how CPUs, memory and network packets store every value.
  • Octal — Unix/Linux file permissions such as chmod 755.
  • Hexadecimal — colour codes (#FF5733), MAC addresses, memory dumps and Unicode code points.
  • Decimal — everyday arithmetic, prices and measurements.

About these number systems

Binary

Binary (base 2) uses only 0 and 1. Every digital device stores data in binary.

Hexadecimal

Hexadecimal (base 16) uses 0–9 and A–F, common in programming, colour codes and memory addresses.

Frequently asked questions

What is 10011100 (binary) in hexadecimal?

10011100 in base 2 equals 9C in base 16.

Can it convert very large numbers?

Yes. The converter uses arbitrary-precision integers (BigInt), so large numbers convert exactly.

Is this useful for HSC ICT?

Yes. Number systems are part of the HSC ICT syllabus in Bangladesh, and the step-by-step method matches textbook solutions.