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(a) Show that - ((~X A y) V x) and ~y A ~x are logically equivalent by developing a series of logical equivalences. (b)

(a) Show that ~(~ Ay) vx) and ~ 1 ~x are logically equivalent by developing a series of logical equivalences. (b) Suppose “A” 

(a) Show that - ((~X A y) V x) and ~y A ~x are logically equivalent by developing a series of logical equivalences. (b) Suppose "A" be the "divides" relation on set of integers defined as: for all x, y eZ, x A yex]y. Determine whether A is reflexive, symmetric or transitive.

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