Find the sum-of-products expansion of the Boolean function f(x, y) that is 1 if and only if either x = 0 and $y = 1 \text {, or } x = 1 \text { and } y = 0$

Name: Find the sum-of-products expansion of the Boolean function f(x, y) that is 1 if and only if either x = 0 and $y = 1 \text {, or } x = 1 \text { and } y = 0$
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The Answer of Find the sum-of-products expansion of the Boolean function f(x, y) that is 1 if and only if either x = 0 and $y = 1 \text {, or } x = 1 \text { and } y = 0$

Find the Sum-Of-Products Expansion of the Boolean Function F(x, Y) y=1, or x=1 and y=0y = 1 \text {, or } x = 1 \text { and } y = 0y=1, or x=1 and y=0

Find the Sum-Of-Products Expansion of the Boolean Function F(x, Y) $y = 1 \text {, or } x = 1 \text { and } y = 0$