Step 1: Write the NOR output. For inputs A and B, a NOR gate gives \(\overline{A + B}\).
Step 2: Apply De Morgan's first theorem, which states \(\overline{A + B} = \overline{A} \cdot \overline{B}\).
Step 3: Read the right side. \(\overline{A} \cdot \overline{B}\) is an AND operation performed on the complemented (inverted) inputs.
Step 4: An AND gate whose inputs each carry an inversion bubble is called a bubbled AND gate. So a NOR gate equals a bubbled AND gate. The answer is Bubbled AND (option D).