Binary Translator

This binary translator enables you to convert binary code ( 0,1) easily and quickly.

Output ...

Our binary translator ( binary code translator ) enables you to convert binary numbers ( 0,1 ) to text form with ease. ASCII and Unicode are the two methods to convert binary to text. 

What Is Binary Translator?

The Binary translator is an online tool that enables you to convert binary numbers ( 0 & 1 ) into english text form. Computers only understand the language of 0 and 1 which is called binary form. Other numbers 2,3,4,5,6,7,8, and 9 are not included in binary numbers.  

How to This Binary Translator?

The binary code translator is very simple and easy to use. We make a user-friendly interface of this binary to english translator. You just need to follow these simple steps to use this binary to text converter. 

  • Type or paste the code in the field of binary text placeholder. 
  • You can also upload the .txt file.
  • Hit on the convert button.
  • You can copy or save your results. 

How To Convert Binary To Text?

Convert Binary ASCII code to text by using this. 

  • Get Binary bytes. 
  • Convert binary byte to decimal.
  • Take characters from the ASCII table.
  • Proceed same with next byte

Example:

Convert 01010100 01100001 01101011 01100101 00100000 01001001 01110100 00100000 01000101 01100001 01110011 01111001 to text form.

The result of this binary code is: Take It Easy.

Our online binary to ascii converter saves your time and gives you accurate results by just making a single click.

How to convert 01000001 binary to text?

By using ASCII table:

01000001 = 2^6+2^0 equals to 64+1 = 65 equals to 'A' character

How to convert 00110000 binary to text?

By using ASCII table:

00110000 = 2^5+2^4 equals to 32+16 = 48 equals to '0' character

What is The Binary Numeral System?

Binary decoder system is a base-2 number system that uses only two digits 0 and 1, to represent numbers. Binary systems have become the modern language in the world of electronics and computers. Binary numeral systems utilize the combination of 0 and 1 numbers to represent the numbers between 0 to 9. 

Binary Translation Table:

Binary Base-8 Base-10 Base-16
00000000 0 0 0
00000010 2 2 2
00000011 3 3 3
00000100 4 4 4
00000101 5 5 5
00000110 6 6 6
00000111 7 7 7
00001000 8 8 8
01000001 101 65 41
01000001 101 65 41
01000010 102 66 42
01000011 103 67 43
01000100 104 68 44
01000101 105 69 45
01000110 106 70 46
01000111 107 71 47
01001000 110 72 48
01001001 111 73 49

Binary to ASCII text conversion table:

Hexadecimal Binary ASCII Character
00 00000000 NUL
01 00000001 SOH
02 00000010 STX
03 00000011 ETX
04 00000100 EOT
05 00000101 ENQ
06 00000110 ACK
07 00000111 BEL
08 00001000 BS
09 00001001 HT
0A 00001010 LF
0B 00001011 VT
0C 00001100 FF
0D 00001101 CR
0E 00001110 SO
0F 00001111 SI
10 00010000 DLE
11 00010001 DC1
12 00010010 DC2
13 00010011 DC3
14 00010100 DC4
15 00010101 NAK
16 00010110 SYN
17 00010111 ETB
18 00011000 CAN
19 00011001 EM
1A 00011010 SUB
1B 00011011 ESC
1C 00011100 FS
1D 00011101 GS
1E 00011110 RS
1F 00011111 US
20 00100000 Space
21 00100001 !
22 00100010 "
23 00100011 #
24 00100100 $
25 00100101 %
26 00100110 &
27 00100111 '
28 00101000 (
29 00101001 )
2A 00101010 *
2B 00101011 +
2C 00101100 ,
2D 00101101 -
2E 00101110 .
2F 00101111 /
30 00110000 0
31 00110001 1
32 00110010 2
33 00110011 3
34 00110100 4
35 00110101 5
36 00110110 6
37 00110111 7
38 00111000 8
39 00111001 9
3A 00111010 :
3B 00111011 ;
3C 00111100 <
3D 00111101 =
3E 00111110 >
3F 00111111 ?
40 01000000 @
41 01000001 A
42 01000010 B
43 01000011 C
44 01000100 D
45 01000101 E
46 01000110 F
47 01000111 G
48 01001000 H
49 01001001 I
4A 01001010 J
4B 01001011 K
4C 01001100 L
4D 01001101 M
4E 01001110 N
4F 01001111 O
50 01010000 P
51 01010001 Q
52 01010010 R
53 01010011 S
54 01010100 T
55 01010101 U
56 01010110 V
57 01010111 W
58 01011000 X
59 01011001 Y
5A 01011010 Z
5B 01011011 [
5C 01011100 \
5D 01011101 ]
5E 01011110 ^
5F 01011111 _
60 01100000 `
61 01100001 a
62 01100010 b
63 01100011 c
64 01100100 d
65 01100101 e
66 01100110 f
67 01100111 g
68 01101000 h
69 01101001 i
6A 01101010 j
6B 01101011 k
6C 01101100 l
6D 01101101 m
6E 01101110 n
6F 01101111 o
70 01110000 p
71 01110001 q
72 01110010 r
73 01110011 s
74 01110100 t
75 01110101 u
76 01110110 v
77 01110111 w
78 01111000 x
79 01111001 y
7A 01111010 z
7B 01111011 {
7C 01111100 |
7D 01111101 }
7E 01111110 ~
7F 01111111 DEL

Is 00000000 a logical byte?

Yes, 00000000 is a valid byte and it shows the numerical value 0 in binary representation. 

Is 400 a binary number?

No, 400 is not a binary number, because binary numbers only contain 0 and 1. 400 can be converted into binary by using this method: 

2 400
2 200 - 0
2 100 - 0
2 50 - 0
2 25 - 0
2 12 - 1
2 6 - 0
2 3 - 0
2 1 - 1

110010000 in binary is equal to 400.