Question

the statement p → q represents \if a number is doubled, the result is even.\ which represents the inverse? q → p where p = a number is doubled and q = the result is even q → p where p = the result is even and q = a number is doubled ~p →~q where p = the result is even and q = a number is doubled ~p →~q where p = a number is doubled and q = the result is even

Explanation:

The inverse of a conditional statement \(p
ightarrow q\) is \(\sim p
ightarrow\sim q\). Here \(p\) is "a number is doubled" and \(q\) is "the result is even".

Answer:

\(\sim p
ightarrow\sim q\) where \(p = \) a number is doubled and \(q=\) the result is even