Consider `p to q`: If today is Sunday their 3 is a prime number
Her p: Today's Sunday, q:3 is a prime number.
The truth of `p to q` is T because the conculsion of has truth value T. Consequences.

Consider ptoq : If today is Monday , then 4+4=8. Here the component statement p and q are given by, p: Today is Monday , q:4+4=8. The truth value of ptoq is T because the conclusion q is T. An important point is that ptoq should not be treated by actually considering the meaning of p and q in English. Also it is not necessary that p should be realted to q at all.

Draw truth table for p∧-q

Draw truth table for -p∧q

If p to (qvvr) is false, then the truth values of p,q, and r are, respectively.

The number of row in the truth of ~[p^^(~q)] is…....

The truth values of p,q are r for which (p^^q)vv(~r) has truth value F are respectively

From the truth table of p v q and pvv~q

In the last column of the truth table for ~(p vee ~q) the number of final outcomes of the truth value 'F' are

If p:4 is an even prime number q:6 is a divisor of 12 and r: The HCF of 4 and 6 is 2, then which of the following is true.

If (p^^~r) to (~p vvq) is false, then truth values of p,q and r are respectively.