When statements `p ,qa n dr` take truth values as `TT 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`

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

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 substatements with truth values T, T, F then the Statemetn r to (p^^~q) vv (~q^^~r) will be

If p, q,r are the statements with truth values T, F, T respectively then find the truth value of (r^^q ) harr (~p)

If the statement p and q have truth values T and F respectively, fing the truth values of : (1) pto~q (2) qto~p (3) (~ptoq)^^(~q) .

If p,q and r simple propositions with truth values T, F, T, then the truth value of (~p vv q) ^^ ~ q to p is

If p,q and r are simple propositions with truth values T,F and T , respectively, then the truth value of (~pvvq) ^^~r to p is

If p,q and r are simple propositions with truth values T,F and T , respectively, then the truth value of (~pvvq) ^^~r to p is