5

Point) FiIl in the truth table below: Use 0 for false, Tor true_7(Q(Pv (-P)))...

Question

Point) FiIl in the truth table below: Use 0 for false, Tor true_7(Q(Pv (-P)))

point) FiIl in the truth table below: Use 0 for false, Tor true_ 7(Q (Pv (-P)))



Answers

Truth value of the statement "if $p$ then $q$ " is false when (A) $p$ is true, $q$ is true (B) $p$ is true, $q$ is false (C) $p$ is false, $q$ is true (D) $p$ is false, $q$ is false

So in this question truth value of the statement with if and only if it is false when so in the if and only if statement we want to find that false statement so fast before we can draw a truth table here. Physical name E. Q. And the beef and only cube. So suppose first to statement piece close statement and cue also a true statement then P. If and only if you also will be a true statement. Then if P is a pro statement and two is a false statement then pdf and relief statement will be false statement. Then third if peace a false statement and in Q is a true statement here. Also P. S. P. If and only if you will be a false statement. Their next if peace a false statement and Q. Is a false statement. Both P and Q statement will be false then if and only also be fun. Only if you will be a true statement. Okay so in this question we want to find you will find the far statements. So here there are too far statements edit this and this. So from the table we can see that if B is two comma Q is falls or P. S. Force or Q is true. So in these two cases that statement if and only if will be false. So I hope you understand the question

Okay, So we're given that you is Bulls and Rask. What is the true value of the falling? Okay, so notice that we have And right here. So, um, either both of these have to be true in order for insurance statement to be true. Or else if we have one falls the entire days. Fools who noticed that our qs falls so no, no, No matter what we have here, this entire, um statement is falls.

Okay, so we're asked if I and the following compound statement. So let's start with what's inside our practice sees before we do that, we're given that p is false and Q is true. So we have the negation of Hue that's the opposite of chew, which is false. And now we have. So the negation of Q is false, or RP is also falls. So since both of these are false, are Jew value for connective or is false? So we have this holding in here is false. Okay, And now what's delegation of peak? Well, that's the opposite of false. That's true. Do we have true and false for what's insider brackets? So since one of them was false or whole connective and is false for the entire inside is fourth and now we went to the Gatien of False, which is true

Okay, so we're given that key is fourth and Hugh, It is true. So we're going to start by finding are too friendly insider parentheses. So we need to find the negation of P. Well, that's the opposite of false, which is true and delegation of Q. So that's the opposite of two, which is false. And now we have that we have inside True or Fels since we have connected or we only need one of them to be true for the whole statement to be true. So we have the whole true value. Inside are parentheses. It's true now we want the negation of show, which is false.


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