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8. The dual of the switching function x + yz is:1) yzx 2) zyx 3)  zyx 4)  z

Question

  1. The dual of the switching function x + yz is:1) yzx 2) zyx 3)  zyx 4)  z
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Solution

The dual of a switching function is obtained by swapping '+' with '.' and vice versa, and swapping '0' with '1' and vice versa.

The switching function given is x + yz.

To find its dual, we swap '+' with '.' and vice versa.

So, the dual of the switching function x + yz is x . (y + z).

Therefore, the answer is (y + z) . x, which corresponds to option 3)  zyx .

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