Hexadecimals
A Hexadecimal Number is based on the number 16
16 Different Values
There are 16 Hexadecimal digits. They are the same as the decimal digits up to 9, but then there are the letters A, B, C, D, E and F in place of the decimal numbers 10 to 15:
Hexadecimal:  0  1  2  3  4  5  6  7  8  9  A  B  C  D  E  F 

Decimal:  0  1  2  3  4  5  6  7  8  9  10  11  12  13  14  15 
So a single Hexadecimal digit can show 16 different values instead of the normal 10.
Counting
Choose "Hexadecimal" below and watch it count:
After the "Units" position is filled up (when we reach F) the units start back at 0, and we add 1 to the next position on the left.
AFter that position reaches F, we do the same thing, and so on.
As we move left, every number place is 16 times bigger.
Example: What is the decimal value of the hexadecimal number "D1CE"
= 53,248 + 256 + 192 + 14
= 53,710
The Point !
Example: 2E6.A3
This is 2×16×16 + 14×16 + 6 + 10/16 + 3/(16×16)
Read below to find out why
Numbers can be placed to the left or right of the point, to indicate values greater than one or less than one:
The number just to the left of the point
is a whole number, we call this place units. As we move left, every number place its 16 times bigger. 

The first digit on the right of the point means sixteenths
(1/16). As we move further right, every number place its 16 times smaller (one sixteenth as big). 
More Examples
Example 1: What is 2E6 (Hexadecimal)?
 The "2" is in the "16×16" position, so that means 2×16×16
 The "E" is in the "16" position, so that means 14×16
 The "6" is in the "Units" position so that means 6.
 Answer: 2E6 = 2×16×16 + 14×16 + 6 (=742 in Decimal)
Example 2: What is 2.3 (Hexadecimal)?
 On the left side is "2", that is the whole number part.
 The 3 is in the "sixteenths" position, meaning "3 sixteenths", or 3/16
 So, 2.3 is "2 and 3 sixteenths" (=2.1875 in Decimal)