Constructing Truth Tables

trake83

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Jan 20, 2014
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I am stuck on problem. I have no idea where to start other than what I have below. How do I determine what's T and what's F? Please help!

Construct a truth table for
(p ᴠ q) → qThis is what I have so far:

pq(p v q)(p ᴠ q) → q
 
Last edited:
I am stuck on problem. I have no idea where to start other than what I have below. How do I determine what's T and what's F? Please help!

Construct a truth table for
(p ᴠ q) → qThis is what I have so far:

pq(p v q)(p ᴠ q) → q

You can use this webpage
 
That may not be appropriate, during an exam.
Where do you see anything in the OP about an exam?

Did you know there is a inexpensive Wolfram Alpha app for mobile phones?

I think the whole exam ideas should be rethought.
 
Where do you see anything in the OP about an exam?

There is nothing in the OP about an exam. What I see is a request from somebody about "how do I determine..."

Your reply suggests having a machine do it.

My read is that this poster would like help in learning how to answer the question using paper and pencil, in order to be prepared for an exam; as many professors do not allow machines for completing exam questions.


Did you know there is a inexpensive Wolfram Alpha app for mobile phones?

No, I did not know that. Did you post this because you would like people to know that there's an easy app for accommodating students who desire to access Wolfram Alpha during exams?

(I think that I missed your point, here.)
 
I am stuck on problem. I have no idea where to start other than what I have below. How do I determine what's T and what's F? Please help!

Construct a truth table for
(p ᴠ q) → qThis is what I have so far:

pq(p v q)(p ᴠ q) → q

First off, there should be four rows of truth values since there are two propositions (variables aka p and q)

p v q = p or q, so if at least one of p or q is true, then p v q is true, so p v q is only false when both p and q are false

the ---> is for conditional statements

it goes: hypothesis ---> conclusion

or if hyposthesis, then conclusion

as long as the conclusion is true, then the conditional statement will also be true, or if both the hypothesis and conclusion are false, then the conditional statement will also be true:


70hljp.png
 
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