FInd 1s complement of `(010011)_2`

Explanation

To find the 1's complement of the binary number \( (010011)_2 \), we will follow these steps:

### Step-by-Step Solution:

1. **Identify the Binary Number**: We start with the binary number \( 010011 \).

2. **Convert Each Bit**: The 1's complement is found by flipping each bit of the binary number:
- Change all \( 0 \)s to \( 1 \)s.
- Change all \( 1 \)s to \( 0 \)s.

3. **Apply the Conversion**:
- The first bit is \( 0 \) → becomes \( 1 \)
- The second bit is \( 1 \) → becomes \( 0 \)
- The third bit is \( 0 \) → becomes \( 1 \)
- The fourth bit is \( 0 \) → becomes \( 1 \)
- The fifth bit is \( 1 \) → becomes \( 0 \)
- The sixth bit is \( 1 \) → becomes \( 0 \)

4. **Write the Result**: After flipping all the bits, we get \( 101100 \).

### Final Answer:
The 1's complement of \( (010011)_2 \) is \( (101100)_2 \).

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