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find the 1s complement of binary number `(0100101)_2` ?

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To find the 1's complement of the binary number \( (0100101)_2 \), we will follow these steps: ### Step 1: Understand the 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 a 1, and every 1 becomes a 0. ### Step 2: Write Down the Binary Number The given binary number is: \[ 0100101 \] ### Step 3: Flip the Bits Now, we will flip each bit in the binary number: - The first bit is 0, so it becomes 1. - The second bit is 1, so it becomes 0. - The third bit is 0, so it becomes 1. - The fourth bit is 0, so it becomes 1. - The fifth bit is 1, so it becomes 0. - The sixth bit is 0, so it becomes 1. - The seventh bit is 1, so it becomes 0. Putting this all together, we get: - 0 → 1 - 1 → 0 - 0 → 1 - 0 → 1 - 1 → 0 - 0 → 1 - 1 → 0 Thus, the 1's complement of \( 0100101 \) is: \[ 1011010 \] ### Final Answer The 1's complement of the binary number \( (0100101)_2 \) is \( (1011010)_2 \). ---
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