The truth table for the formula (X → Y ) ∨ (Z → ¬X)

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Step-by-step explanation:

Let denote a Boolean variable.

The negation of () is false if when is true, and true when is false. In a truth table:

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Let denote another Boolean variable. The material implication " implies " () is true unless is false when is true.  

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The logical or " or " is true when either or is true (and also when both are true.)

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Start by finding the value of , , and for each of the possible combinations of , , and .

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The value of is true whenever either or is true (or both.) The combination , , and is the only one among the eight where neither nor is true. would evaluate to true for all other combinations.

Hence, the truth table would be:

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5x+10 is the correct one

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answer: what in the world is this

step-by-step explanation: