user
What is the conversion of c1 from hexadecimal to decimal base?
alphonsio

The hexadecimal number C1 is equivalent to 193 in decimal :

(C1)16=(193)10(C1)_{16} = (193)_{10}

Detail of the conversion from C1 in hexadecimal to decimal

To convert the hexadecimal number C1 to decimal:

Step 1: Expand using positional notation

Hexadecimal (base 16) uses digits 0-9 and letters A-F (where A=10, B=11, ..., F=15).

The number C1 in base 16 can be expanded as:

C116=(C×161)+(1×160)C1_{16} = (C \times 16^1) + (1 \times 16^0)

Step 2: Convert each digit

  • C in hexadecimal is 12 in decimal.
  • 1 in hexadecimal remains 1 in decimal.

So,

(12×161)+(1×160)=(12×16)+(1×1)(12 \times 16^1) + (1 \times 16^0) = (12 \times 16) + (1 \times 1)

=192+1=193= 192 + 1 = 193

Final Answer:

C116=19310C1_{16} = 193_{10}

So, C1 in decimal is 193.