Answer
3102
Work Step by Step
Just as each digit of a standard Base 10 number has a place value that is a power of 10, each digit of a hexadecimal, or Base 16, number has a place value that is a power of 16. Reading right to left from the decimal, the exponent starts at 0 and increases by 1.
$\underset\uparrow C\ \ \ \ \underset\uparrow1\ \ \ \ \underset\uparrow E$
$16^2\ 16^1\ 16^0$
Multiply each digit by its corresponding place value, using standard Base 10 computations, and sum to get the converted Base 10 (decimal) value.
Note that letters are used in hexadecimal notation for digits whose value is greater than 9. A=10, B=11, C=12, D=13, E=14 and F=15.
$(12\times16^2)+(1\times16^1)+(14\times16^0)=3072+16+14=3102$
