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

The options are encoded as truth tables in the form:

$A\;B\;Y$

with the rows presumably ordered as:

$00,\;01,\;10,\;11$

So each option corresponds to:

1. Option A: ABY 000111101011

   • Interpreting in triples: $000,\;111,\;101,\;011$
   • This is not a standard 2-input truth table ordering as written unless grouped differently.

2. Option B: ABY 000101010110

3. Option C: ABY 000100110011

4. Option D: ABY 000011101110

However, without the actual circuit, there is no valid way to derive the output $Y$ from inputs $A$ and $B$.

Why the problem cannot be solved uniquely

To determine a logic truth table, we need the circuit elements, such as:

• AND / OR / NOT gates,
• diode logic,
• transistor switching arrangement,
• NAND / NOR combinations,
• or any equivalent digital device.

Since that information is absent, any selection among A, B, C, D would be a guess rather than a derivation.

Comparison with stored correct answer

The stored correct answer is D, but because the circuit diagram is not available, I cannot independently verify it from first principles.

So I do not agree that the answer can be derived from the provided data alone.