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undefined Let the universe of discourse be all animals. Let T(x) denote that x is a tiger, L(x) denote that x eats leaves, and R(x)

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Let the universe of discourse be all animals. Let T(x) denote that "x is a tiger", L(x) denote that "x eats leaves", and R(x) denote that "x eats rabbits". Which of the following predicate logic expressions is equivalent to "Every tiger eats rabbits but does not eat leaves" ? Select one: O a. 3x (T(2) A R(2) A-L2)) O b. Vx (T(2) A R(2) 4-L(2)) O c. Vu (T(2) (R(2) 4-L(2))) O d. 3x (T(2) (R(2) 4-L(2)))

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