Question: Let S(x, y) denotes a student x taking a course y, where x could be any student and y be any of the following courses:

Let S(x, y) denotes a student x taking a course y, where x could be any student and y be any of the following courses: Java, C++, or Data structure. Transform the following logical expressions to simple English language expressions: S(Jennifer, Data structure Lambda C++) Reverse Element x S(x, Java v C++) Reverse Element y S (Henry, y) Forall x S(x, Java) Forall y S(Jennifer v Henry, y) Reverse Element x Reverse Element y Forall z[(xy) Lambda S(y, z)S(x, z)] Translate each of these statements into logical expressions using predicates, quantifiers, and logical connectives. Something is not in the correct place. All tools are in the correct place and are in excellent condition. Everything is in the correct place and in excellent condition. Nothing is in the correct place and is in excellent condition. One of your tools is not in the correct place, but it is in excellent condition. Express the negations of each of these statements so that all negation symbols immediately precede predicates. Element z Forall y Forall x T (x, y, z) Element x Element y P (x, y) Lambda Forall x Forall yQ(x, y) Element x Element y (Q(x, y) doubleheadarrow Q (y, x)) Forall y Element x Element z(T (x, y, z) vQ (x, y))

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