Decimal to Hexadecimal converter
Simplify the process of converting decimal numbers to hexadecimal format with our efficient Decimal to Hexadecimal Converter. This tool allows you to effortlessly convert any decimal value into its equivalent hexadecimal representation. Just input the decimal number, and our converter will instantly generate the hexadecimal form, showcasing the digits 09 and letters AF that make up the hexadecimal code.
What is Decimal to Hexadecimal converter
A Decimal to Hexadecimal converter is a tool or program that helps convert decimal numbers into their equivalent hexadecimal representation. Decimal numbers are numbers expressed in the base10 numeral system, while hexadecimal numbers are numbers expressed in the base16 numeral system, using digits from 0 to 9 and letters A to F to represent values 10 to 15.
To use a Decimal to Hexadecimal converter, you input a decimal number, and it provides you with the hexadecimal representation of that number.
Here's an example:
Let's say you have the decimal number 167. To convert it to hexadecimal, you would perform the following steps:

Divide the decimal number by 16. 167 รท 16 = 10, Remainder = 7

Divide the quotient from step one (10) by 16 again. 10 รท 16 = 0, Remainder = 10 (represented as A in hexadecimal)
Now, write down the remainders from the last step to the first step: A7
So, the decimal number 167 is equivalent to A7 in hexadecimal representation.
There are various online tools, calculators, or programming functions available that offer Decimal to Hexadecimal conversion capabilities, making it convenient to perform these conversions quickly and accurately.
How to convert from decimal to hex
Conversion steps:
 Divide the number by 16.
 Get the integer quotient for the next iteration.
 Get the remainder for the hex digit.
 Repeat the steps until the quotient is equal to 0.
Example #1
Convert 7562_{10} to hex:
Division by 16 
Quotient (integer) 
Remainder (decimal) 
Remainder (hex) 
Digit # 

7562/16  472  10  A  0 
472/16  29  8  8  1 
29/16  1  13  D  2 
1/16  0  1  1  3 
So 7562_{10} = 1D8A_{16}
Example #2
Convert 35631_{10} to hex:
Division by 16 
Quotient  Remainder (decimal) 
Remainder (hex) 
Digit # 

35631/16  2226  15  F  0 
2226/16  139  2  2  1 
139/16  8  11  B  2 
8/16  0  8  8  3 
So 35631_{10} = 8B2F_{16}
Decimal to hex conversion table
Decimal base 10 
Hex base 16 

0  0 
1  1 
2  2 
3  3 
4  4 
5  5 
6  6 
7  7 
8  8 
9  9 
10  A 
11  B 
12  C 
13  D 
14  E 
15  F 
16  10 
17  11 
18  12 
19  13 
20  14 
21  15 
22  16 
23  17 
24  18 
25  19 
26  1A 
27  1B 
28  1C 
29  1D 
30  1E 
40  28 
50  32 
60  3C 
70  46 
80  50 
90  5A 
100  64 
200  C8 
1000  3E8 
2000  7D0 