(Solved): For the 3-input truth table provided, use a K.map to derive a minimized product of sums (POS) logi ...

For the 3-input truth table provided, use a K.map to derive a minimized product of sums (POS) logic expression. \[ \begin{array}{l} F=\left(A+B^{\prime}\right) \cdot\left(B^{\prime}+C\right) \\ F=B \cdot C^{\prime}+A \cdot C^{\prime} \\ F=A^{\prime} \cdot C+A \cdot C^{\prime} \\ F=A^{\prime} \cdot B^{\prime}+B^{\prime} \cdot C^{\prime} \\ F=(A+C) \cdot\left(A^{\prime}+C^{\prime}\right) \\ F=\left(A^{\prime}+C^{\prime}\right) \cdot B^{\prime} \\ F=B^{\prime}+A \cdot C \\ F=(A+B) \cdot C^{\prime} \end{array} \]