FInd 1s complement of `(000111)_2`

Explanation

To find the 1's complement of the binary number \( (000111)_2 \), follow these steps:

### Step-by-Step Solution:

1. **Understand the Concept of 1's Complement**:
The 1's complement of a binary number is obtained by flipping all the bits in the number. This means that every '0' becomes '1' and every '1' becomes '0'.

2. **Write Down the Given Binary Number**:
The given binary number is \( 000111 \).

3. **Flip Each Bit**:
- The first bit is '0', so it becomes '1'.
- The second bit is '0', so it becomes '1'.
- The third bit is '0', so it becomes '1'.
- The fourth bit is '1', so it becomes '0'.
- The fifth bit is '1', so it becomes '0'.
- The sixth bit is '1', so it becomes '0'.

4. **Combine the Flipped Bits**:
After flipping all the bits, we get \( 111000 \).

5. **Final Result**:
Therefore, the 1's complement of \( (000111)_2 \) is \( (111000)_2 \).