Text To Hex

You can use our text to hexadecimal converter by following the below steps:

1. Enter the text in the input box you want to convert into hex format. You can also upload a file containing the text.
2. After entering the text, click the “Convert to hex” button to start the conversion.
3. The utility will convert text to hex values and display results instantly.
4. You can copy the results to the clipboard, or simply download the file by clicking "Download".

Following are some of the key features that distinguish our text to hex converter from other online tools:

Free to Use

Duplichecker provides a free text to hex converter that allows you to convert the textual information into hex format within seconds. Users are not even needed to perform any registration for using this online utility.

Easily Accessible

The English to hex converter is a web-based utility that can be easily accessible from anywhere. You only need a good browser and a stable internet connection to use this text to hex online utility.

One-Click Conversion

The online text to hex converter provides the quickest hex conversion to the users. You only need to enter the text and click the “convert to hex” button to complete the conversion.

Fast & Accurate Results

The advance algorithims of the English to hexadecimal converter makes the conversion process quite quick. Moreover, you don’t need to worry about the results accuracy, as the utility provides 100% accurate results.

Compatible with All Devices

You won’t face compatibility issues while using the text to hex converter online. Whether you are using an Android, iOS, Windows, Linux, or Mac device, you can easily access and use these letters to hex converter.

Hexadecimal is a base-16 number system. It represents numbers from zero to fifteen which include 0, 1, 2, 3, 4, 5, 6, 7, 8, 9, A, B, C, D, E and F. Computer systems can use the hex number system for various reasons. It is used by computers to understand binary code or to turn it into a more human-readable form.

Computers store all characters in binary patterns, whether they are text or numbers. But when we are talking about hex, it is an even better format, because it turns the characters into a shorter version and also reduces the amount of space the values or characters occupy.

A single hex digit represents four bits, also known as nibbles. Hex codes are used by humans to simplify the file size or interpret it more correctly. There are many areas where a hex value can be used.

For example, all the colors are assigned specific hex values, and these numbers can be used to refer to the colors on the web pages. The programs that are used to edit images store all the values of the colors. There is a special symbol which is used to represent a hex value, and that is the Hashtag (#). The values are written after it is taken as hexadecimal digits when describing colors.

The hex values are also used to refer to the location of errors found during the programming phase. These numbers refer to the memory location of the mistakes so a programmer can detect and fix the problem.

In programming, it is quite difficult for programmers to understand binary numbers due to their complex nature. Hex encoding is the easiest way out of this problem for programmers. The text to hexadecimal encoding helps a lot in programming, as you can easily generate the values that are easily understandable for both you and the computers.

In programming, even a single-digit error won’t let you get the desired results you’re looking for. Therefore, you should make use of text to hex encoding and get your hands on accurate hex values without investing time and effort.

Hex encoding is a system of encoding that converts each byte to 2-digit codes in hexadecimal. Hex encoding system preserves the code from leading zeros to represent binary codes in plain text. It is widely used to store data into two-byte strings for representing certain characters.

Text to hex encoding is essential when you need to send or store 8-bit data in a media that accepts 6 to 7 bits of data. The encoding is usually performed by turning 8-bit data into two hex characters. These converted characters are stored as a string of two bytes and are quite easy to read.

Sometimes, you may need to use a separator to make the converted data easier for humans to understand. In some scenarios, each byte of information may require up to 12 bytes or even more when 8 bits are converted into three characters and each character is stored as 1-4 bytes.

Hex encoding is useful in places where readability is an issue. The human readability of codes becomes quite tough with the binary system. So, if you also if you have a readability problem, it is recommended to make use of Hex encoding.

ASCII (American Standard Code for Information Interchange) is the most commonly used character set and after that there is Unicode. ASCII contains a 7-bit set of codes, which is sufficient for every alphabet (lower or uppercase), number and other special characters found on the keyboard. Whereas Unicode uses eight and thirty-two bits per figure which is why it is not highly preferred because it occupies a lot of space.

ASCII code was initially designed for old computers and machines from telegraphic codes, and now it is based on 128 symbols ranging from 0-127, which include numbers zero to nine, all alphabets, and a number of punctuation marks. Today, these signs are widely used in telecoms, computer equipment, and similar devices.

Each word is a compilation of symbols or characters and whenever you press a key on a text editor the symbol for that key is posted. It is also known as a character code, and a full group of characters is called a character set.

Text to Hex Conversion Table

ASCII	Binary	Hex
NUL	00000000	00
SOH	00000001	01
STX	00000010	02
ETX	00000011	03
EOT	00000100	04
ENQ	00000101	05
ACK	00000110	06
BEL	00000111	07
BS	00001000	08
HT	00001001	09
LF	00001010	0A
VT	00001011	0B
FF	00001100	0C
CR	00001101	0D
SO	00001110	0E
SI	00001111	0F
DLE	00010000	10
DC1	00010001	11
DC2	00010010	12
DC3	00010011	13
DC4	00010100	14
NAK	00010101	15
SYN	00010110	16
ETB	00010111	17
CAN	00011000	18
EM	00011001	19
SUB	00011010	1A
ESC	00011011	1B
FS	00011100	1C
GS	00011101	1D
RS	00011110	1E
US	00011111	1F
Space	00100000	20
!	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
0	00110000	30
1	00110001	31
2	00110010	32
3	00110011	33
4	00110100	34
5	00110101	35
6	00110110	36
7	00110111	37
8	00111000	38
9	00111001	39
:	00111010	3A
;	00111011	3B
<	00111100	3C
=	00111101	3D
>	00111110	3E
?	00111111	3F
@	01000000	40
A	01000001	41
B	01000010	42
C	01000011	43
D	01000100	44
E	01000101	45
F	01000110	46
G	01000111	47
H	01001000	48
I	01001001	49
J	01001010	4A
K	01001011	4B
L	01001100	4C
M	01001101	4D
N	01001110	4E
O	01001111	4F
P	01010000	50
Q	01010001	51
R	01010010	52
S	01010011	53
T	01010100	54
U	01010101	55
V	01010110	56
W	01010111	57
X	01011000	58
Y	01011001	59
Z	01011010	5A
[	01011011	5B
\	01011100	5C
]	01011101	5D
^	01011110	5E
_	01011111	5F
`	01100000	60
a	01100001	61
b	01100010	62
c	01100011	63
d	01100100	64
e	01100101	65
f	01100110	66
g	01100111	67
h	01101000	68
i	01101001	69
j	01101010	6A
k	01101011	6B
l	01101100	6C
m	01101101	6D
n	01101110	6E
o	01101111	6F
p	01110000	70
q	01110001	71
r	01110010	72
s	01110011	73
t	01110100	74
u	01110101	75
v	01110110	76
w	01110111	77
x	01111000	78
y	01111001	79
z	01111010	7A
{	01111011	7B
|	01111100	7C
}	01111101	7D
~	01111110	7E
DEL	01111111	7F