Let the operations \( *, \odot \in\{\wedge, \vee\} \). If \( \left(p^{*} q\right) \odot(p \odot ....

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Let the operations \( *, \odot \in\{\wedge, \vee\} \). If \( \left(p^{*} q\right) \odot(p \odot \sim q) \) is a tautology, then the ordered pair \( \left({ }^{*}, \odot\right) \) is :
\( \mathrm{P} \)
(1) \( (\vee, \wedge) \)
(2) \( (\vee, \vee) \)
(3) \( (\wedge, \wedge) \)
(4) \( (\wedge, \vee) \)


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