Step 1: The Boolean expression for a series of AND and OR gates can be simplified using Boolean algebra.
Step 2: In the given configuration of AND and OR gates, the output \( Q \) can be simplified by examining how each input is combined through AND and OR operations. Since \( n \) is even, the output can be expressed as the sum of products of adjacent inputs.
Step 3: The correct Boolean expression is: \( Q = X_0X_1 + X_2X_3 + \dots + X_n \), as each AND gate operates on pairs of adjacent inputs.
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