Simplify $$$X \cdot \left(\left(\overline{Y} \cdot \overline{Z}\right) + \left(Y \cdot Z\right)\right)$$$

The calculator will simplify the boolean expression $$$X \cdot \left(\left(\overline{Y} \cdot \overline{Z}\right) + \left(Y \cdot Z\right)\right)$$$, with steps shown.

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Simplify the boolean expression $$$X \cdot \left(\left(\overline{Y} \cdot \overline{Z}\right) + \left(Y \cdot Z\right)\right)$$$.

Solution

Steps are not available.

$${\color{red}X \cdot \left(\left(\overline{Y} \cdot \overline{Z}\right) + \left(Y \cdot Z\right)\right)} = {\color{red}X \cdot \left(Y + \overline{Z}\right) \cdot \left(Z + \overline{Y}\right)}$$

Answer

$$$X \cdot \left(\left(\overline{Y} \cdot \overline{Z}\right) + \left(Y \cdot Z\right)\right) = X \cdot \left(Y + \overline{Z}\right) \cdot \left(Z + \overline{Y}\right)$$$

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