1.For the statements ppp and qqq, consider the following compound statements:(a) (∼p∨∼q)∨[∼(p⇒∼q)](a)\;\;(\sim p \vee \sim q) \vee [\sim(p \Rightarrow \sim q)](a)(∼p∨∼q)∨[∼(p⇒∼q)](b) [((p∨q)∧∼p)⇒q](b)\;\;[((p \vee q) \wedge \sim p) \Rightarrow q](b)[((p∨q)∧∼p)⇒q]Then which of the following statements is correct?a.(b)(b)(b) is a tautology but not (a)(a)(a).b.(a)(a)(a) and (b)(b)(b) both are tautologies.c.(a)(a)(a) and (b)(b)(b) both are not tautologies.d.(a)(a)(a) is a tautology but not (b)(b)(b).Login to continueOnly logged in users canattempt or see the solution.