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$$\text{Top input} = \bar{A} \quad (\text{via NOT gate})$$
$$\text{Bottom input} = A \cdot B \quad (\text{via AND gate})$$
$$Y = \bar{A} + (A \cdot B)$$
Using the distributive law of Boolean algebra ($$X + (\bar{X} \cdot Y) = X + Y$$):
$$Y = (\bar{A} + A) \cdot (\bar{A} + B)$$
$$\implies Y = 1 \cdot (\bar{A} + B) = \bar{A} + B$$
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