how to do truth tables anyone??
name one
okay so I am studying for a test and looking for ways to learn ths
if it is for two statements \(p\) and \(q\) usually you start with \[\begin{array}{c|c} P & Q \\ \hline T& T \\ T & F\\ F & T \\ F & F \\ \hline \end{array}\]to get all possible combinations of T and F
that is, P and Q are only true if both P and Q are true
whats the ^ symbol for ?
ok twice i screwed that up
\(\land\) means "and"
\(\lor\) means "or"
ahaahha got you now
are you not using these symbols in class?
no..
here is the truth table for "and" \[\begin{array}{c|c|c} P & Q & P\land{}Q \\ \hline T & T & T\\ T& F & F\\ F & T & F \\ F & F & F \\ \hline \end{array}\]
what are you using?
both i guess?
i don't know
ik ik.. lets say bth. OK that makes sense
here is \(\lor\)\[\begin{array}{c|c|c} P & Q & P\lor Q \\ \hline T & T & T\\ T& F & T\\ F & T & T \\ F & F & F \\ \hline \end{array}\]
Okay thank you sooo much
\(P\lor Q\) is true if either one is true, but \(P\land Q\) is only true if both are true
okay cool
i guess you need to know \(P\to Q\) as well
do yoou know how to prove vertical angles being congruent ?
no
oh nevermind lol
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