Binary to Hex

Binary to hexadecimal converter allows you to convert binary to hex format with one click. Just type your binary digits and press convert to get the accurate conversion.

ads/grammarly
To
Clear text
Sample
Sample
Start New Conversion

You can convert your complex binary codes into the hexadecimal format by following the below steps.

Step-1: Enter the binary code in the input box that you want to convert to hex digits.

Step-2: Click the “Convert” button for conversion.

Step-3: The results will appear in the right box immediately.

Step-4: Copy results to your clipboard or save the file by clicking on the “Download” button.

The main functionalities of our free binary to hex converter are as follow:

Completely Free

You can find many online binary to hexadecimal converters, but most are paid and require registration. However, Duplichecker provides a free binary to hex converter that does not require any registration from users. You can use the utility as many times as you desire without any restriction.

Easy to Use Interface

The binary to hex converter has a user-friendly interface that lets you use it without any complex procedure. Even if you are a beginner, you can easily use the utility and perform conversion straightaway.

Speedy Conversion

Unlike most online binary to hex converters, our bin to hex conversion tool doesn’t make you wait long for conversion. Once you enter the binary code and press the convert button, the utility will quickly convert binary to hexadecimal digits.

Accurate Outcomes

The binary to hex converter provides you with accurate results in just a few seconds. If you were not sure about the accuracy, you can further examine the results manually.

Device Compatibility

The online binary to hex converter is a web-based utility that can be accessed from all devices, including Android, Mac, Tablets, and personal computers.

The conventional ways of converting binary to hex values often require extensive time and strong mathematical skills. Moreover, you have to make lengthy calculations and remember the conversion table values to accomplish this task. However, you can take help from the below methods to convert binary to hex format. Let’s have a look.

Method 1: Convert Binary to Hex with Conversion Table

The most preferred and easiest way of converting binary to hexadecimal is by using a conversion table. We all know that binary numbers consist of 0 and 1, which are known as bits. In contrast, hexadecimal is also a positional numeral system in which each hex digit represents 4 bits (binary digits) or numbers containing Alphabets from A to F.

Let’s understand how this method works by converting (00101101101)2 to hexadecimal.

For example: Convert (00101101101)2 to Hexadecimal.

First, group the binary numbers into the set of 4 digits starting from the right. We all know that every 4 numbers in binary become 1 digit in hexadecimal. If the total numbers cannot be divided into four digits, we add zeros to the left of the last digit.

0001 0110 1101

Now, find the corresponding hexadecimal number from the binary to hexadecimal table.

0001 = 1, 0110 = 6, 1101 = D

Now, combine the numbers to get the final value.

(00101101101)2 = 16D

Method 2: Convert Binary to Hex Without Conversion Table

The following method allows you to convert binary numbers to hexadecimal without using a conversion table. In this method, binary numbers are first converted to decimal, and then they will translate into hexadecimal. The binary number can be translated into a decimal number by multiplying each binary digit by the respective power of 2. Later, convert decimal to hexadecimal by dividing 16 until the quotient is zero.

The following binary to hexadecimal example will help you get familiar with the method adequately.

For example: Convert (0101010101011)2 to Hexadecimal.

First, we translate the binary number to decimal.

(0101010101011)2 = 0 × 212 + 1 × 211 + 0 × 210 + 1 × 29 + 0 × 28 + 1 × 27 + 0 × 26 + 1 × 25 + 0 × 24 + 1 × 23 + 0 × 22 + 1 × 21 + 1 × 20

(0101010101011)2 = 0 × 4096 + 1 × 2048 + 0 × 1024 + 1 × 512 + 0 × 256 + 1 × 128 + 0 × 64 + 1 × 32 + 0 × 16 + 1 × 8 + 0 × 4 + 1 × 2 + 1 × 1

(0101010101011)2 = 0 + 2048 + 0 + 512 + 0 + 128 + 0 + 32 + 0 + 8 + 0 + 2 + 1

(0101010101011)2 = 2731

Therefore, (0101010101011)2 = (2731)10

Now, as we have obtained the decimal number, we convert it into hexadecimal. We will divide the decimal value, which is 2731 by 16 until the quotient is zero.

2731/16 = 170 is the quotient; the remainder is 11

170/16 = 10 is the quotient; the remainder is 10

10/16 = 0 is the quotient; the remainder is 10

The final obtained number by positioning the numbers from bottom to top will be 101011. As we all know that the hexadecimal number system only deals with 0 - 9 in numbers and 10 -15 in alphabets as A - F; therefore, the obtained number in hexadecimal will be = AAB

Hence, (0101010101011)2 = (AAB)16

Hexadecimal Number System

Hexadecimal, often shortened as hex, is a system based on the base 16 that is used to simplify how binary numbers are represented. The hexadecimal numeral system is a 16 symbols numeral system developed so that an 8-bit binary number can be written.

It can be represented using only two diverse hex digits - one hex digit illustrating each nibble or either in 4-bits. The hexadecimal system is more successful than other number systems because it is easier to write numbers as hexadecimal.

The hexadecimal system uses the decimal numbers (0-9) and depicts six extra symbols A B C D E F. Letters which are taken from the English alphabet, used as the numerical symbols for the values which are greater than ten. For instance, Hexadecimal “A” represents decimal 10, and hexadecimal “F” indicates decimal 15.

Uses of Hexadecimal Number System

The hexadecimal number system is mostly preferred by the software developers and coders to simplify the base-2 number system. The binary system is used by a computer system; however, humans use the hexadecimal system to shorten binary numbers. Moreover, converting binary to hex format will make it easier for humans to understand it easily.

The primary uses of the hexadecimal system are as follows:

  • Hexadecimal numbers are often used to define the locations in memory. They can easily describe each byte as two hexadecimal digits that can be compared to eight digits while using binary format.
  • Web developers often use hexadecimal numbers to define colors on web pages. The RGB colors are often characterized by two hexadecimal digits. For instance, RR stands for red, GG stands for green, and BB stands for blue.
  • Hexadecimal is also used to represent Media Access Control (MAC) addresses which consist of 12-digit hexadecimal numbers.
  • Hexadecimal is used to display error messages. It will also help programmers to find and fix an error.

Binary Number System

The binary system is a base-2 system that contains two digits (0,1). Humans mostly use the decimal system whereas, computers and all digital devices generally use a binary language system. The system has a string of zeros and ones that are encoded into the computers to receive and provide a command. Professionals who work with computers tend to group bits for a more precise understanding.

Binary Hexadecimal ASCII
00000000 00 NUL
00000001 01 SOH
00000010 02 STX
00000011 03 ETX
00000100 04 EOT
00000101 05 ENQ
00000110 06 ACK
00000111 07 BEL
00001000 08 BS
00001001 09 HT
00001010 0A LF
00001011 0B VT
00001100 0C FF
00001101 0D CR
00001110 0E SO
00001111 0F SI
00010000 10 DLE
00010001 11 DC1
00010010 12 DC2
00010011 13 DC3
00010100 14 DC4
00010101 15 NAK
00010110 16 SYN
00010111 17 ETB
00011000 18 CAN
00011001 19 EM
00011010 1A SUB
00011011 1B ESC
00011100 1C FS
00011101 1D GS
00011110 1E RS
00011111 1F US
00100000 20 Space
00100001 21 !
00100010 22 "
00100011 23 #
00100100 24 $
00100101 25 %
00100110 26 &
00100111 27 '
00101000 28 (
00101001 29 )
00101010 2A *
00101011 2B +
00101101 2D -
00101110 2E .
00101111 2F /
00110000 30 0
00110001 31 1
00110010 32 2
00110011 33 3
00110100 34 4
00110101 35 5
00110110 36 6
00110111 37 7
00111000 38 8
00111001 39 9
00111010 3A :
00111011 3B ;
00111100 3C <
00111101 3D =
00111110 3E >
00111111 3F ?
01000000 40 @
01000001 41 A
01000010 42 B
01000011 43 C
01000100 44 D
01000101 45 E
01000110 46 F
01000111 47 G
01001000 48 H
01001001 49 I
01001010 4A J
01001011 4B K
01001100 4C L
01001101 4D M
01001110 4E N
01001111 4F O
01010000 50 P
01010001 51 Q
01010010 52 R
01010011 53 S
01010100 54 T
01010101 55 U
01010110 56 V
01010111 57 W
01011000 58 X
01011001 59 Y
01011010 5A Z
01011011 5B [
01011100 5C \
01011101 5D ]
01011110 5E ^
01011111 5F _
01100000 60 `
01100001 61 a
01100010 62 b
01100011 63 c
01100100 64 d
01100101 65 e
01100110 66 f
01100111 67 g
01101000 68 h
01101001 69 i
01101010 6A j
01101011 6B k
01101100 6C l
01101101 6D m
01101110 6E n
01101111 6F o
01110000 70 p
01110001 71 q
01110010 72 r
01110011 73 s
01110100 74 t
01110101 75 u
01110110 76 v
01110111 77 w
01111000 78 x
01111001 79 y
01111010 7A z
01111011 7B {
01111100 7C |
01111101 7D }
01111110 7E ~
01111111 7F DEL