If The Set $U =\{$ All Positive Integers $\}$ And Set $A =\{x \mid X \in U$ And $x$ Is An Odd Positive Integer $\}$, Which Describes The Complement Of Set $A , A ^{ C }$? A. $A^c=\{x \mid X \in U$ And Is A Negative Integer $\}$ B. $A^c=\{x \mid X \in

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