if (p) is the hypothesis of a conditional statement and (q) is the conclusion, which is represented by…

if (p) is the hypothesis of a conditional statement and (q) is the conclusion, which is represented by (q\rightarrow p)? the original conditional statement the inverse of the original conditional statement the converse of the original conditional statement the contrapositive of the original conditional statement

if (p) is the hypothesis of a conditional statement and (q) is the conclusion, which is represented by (q\rightarrow p)? the original conditional statement the inverse of the original conditional statement the converse of the original conditional statement the contrapositive of the original conditional statement

Answer

Brief Explanations:

A conditional statement is of the form $p\rightarrow q$ where $p$ is the hypothesis and $q$ is the conclusion. The inverse is $\neg p\rightarrow\neg q$, the converse is $q\rightarrow p$, and the contra - positive is $\neg q\rightarrow\neg p$. Since the given statement is $q\rightarrow p$, it is the converse of the original conditional statement $p\rightarrow q$.

Answer:

the converse of the original conditional statement