The question asks for the truth table of a given logic-gate combination, but the actual logic circuit diagram is missing from the prompt.

Also, the options $A, B, C, D$ are shown as blank, so there is no truth-table data available to evaluate.

Step 1: What is needed to solve this

To determine the correct truth table, we must know:

1. The arrangement of the logic gates,
2. The input variables,
3. The output expression or circuit diagram,
4. The actual truth-table options.

Without the circuit, the output cannot be uniquely determined.

Step 2: Why the answer cannot be derived

In logic-gate problems, the truth table depends entirely on the gate combination. For example:

• AND gate gives $Y = A \cdot B$,
• OR gate gives $Y = A + B$,
• NAND gate gives $Y = \overline{A \cdot B}$,
• NOR gate gives $Y = \overline{A + B}$,
• XOR gate gives $Y = A \oplus B$.

Different combinations produce different truth tables. Since the required combination is not shown, no valid derivation is possible.

Step 3: Comparison with stored answer

The stored correct answer is $D$, but since the circuit and options are absent, I cannot independently verify that choice.

So, based on the provided information, the problem is incomplete.