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No, it's not. What you need to do is to eliminate that three answers that aren't possible.omni said:
De Morgan's Laws are two logical equivalences that relate to the negation of logical statements. The first law states that the negation of a conjunction (and) is equivalent to the disjunction (or) of the negations of the individual statements. The second law states that the negation of a disjunction (or) is equivalent to the conjunction (and) of the negations of the individual statements.
De Morgan's Laws can be used to simplify logical statements and make it easier to determine the value of X. By applying the laws, the negations of the individual statements can be rewritten as conjunctions or disjunctions, making it easier to see the relationship between the statements and the value of X.
Yes, De Morgan's Laws can be applied to any logical statement as long as it contains conjunctions (and) or disjunctions (or) and negations.
De Morgan's Laws can only be applied to logical statements that contain conjunctions (and) or disjunctions (or) and negations. They cannot be applied to statements that contain other logical operators such as conditionals or biconditionals.
To use De Morgan's Laws to solve for X, you can rewrite the statement using the laws and then plug in the given values for the other variables. From there, you can solve for X by simplifying the statement and applying any necessary algebraic manipulations.
