Consider the following statements:
L: P implies Q
M: Q implies P
N: P is equivalent to Q
Which one of the following about L, M, and N is CORRECT?
Correct Answer (D)
Lets break the given compound statements into atomic statements.
$P :(A\to \neg B) \iff (\neg A\vee \neg B)$
$Q :(B\to \neg A) \iff \big((\neg B\vee \neg A) \iff \neg A\vee \neg B)\big)$ (Disjunction is commutative),
Hence, $(P\iff Q)$ which means $(P\to Q)$ and $(Q \to P).$
How to break this statement into conditional statement ??
This might help ....
Hi I have made the payment on June...