If statement `p->(q vv r)` is true then the truthvalues of statements `p,q,r` respectively (a) `T,F,T` (b) `F,T,F` (c) `F,F,F` (d) All of these

If statement p rarr(q vv r) is true then the truthvalues of statements p,q,r respectively (a) T,F,T (b) F,T,F(c)F,F,F(d) All of these

If the compound statement p rarr(-p vv q) is false then the truth value of p rarr(-p vv q) is respectively- (a) T,T(b)T,F(c)F,T(d)E,F

If the truth value of the statement p to (~q vee r) is false (F), then the truth values of the statements p,q and r are respectively

If the truth value of the statement p to (~q vee r) is false (F), then the truth values of the statements p,q and r are respectively

The truth values of p,q and r for which (p ^^ q)vv (~r) has truth value F are respectively a)F,T,F b)F,F,T c)T,T,T d)T,F,F

When statements p,q and r take truth values as TTF,FFT in order then the respective truth of -p vv(q^^-r) are T,F b.T,T c.F,T d.F,F

If statements p and q take truth values as T T ,T F ,F T ,F F in order, then the respective truth values of statement (p->q)^^(~ p->~ q) are 1.T,F,F,T 2. T,F,F,F 3. F,F,F,F 4. T,T,T,T 5. T,F,T,F

If p,q,r are simple statement with truth values T,F,T respectively then the truth value of ((-p vv q)^^r)rarr p is : (a) True (b) False (c) True if r is false (d) True if q is true

When statements p ,qa n dr take truth values as T T F ,F F T in order then the respective truth of ~ pvv(q^^~ r) are T , F b. T , T c. F , T d. F , F