We Can Interpret the Truth Table Below to Be a Demonstration

Multiple Choice

We can interpret the truth table below to be a demonstration that (q & p) and (p & q) are related to each other in what way(s) ? $\begin{array}{|c|c|c|c|c|c|}\hline p&q&(p\&q) &(q\&p) &((p\&q) \rightarrow(q\&p) ) &((q\&p) \rightarrow(p\&q) ) \\\hline T & T & T & T & T & T \\\hline T & F & F & F & T & T \\\hline F & T & F & F & T & T \\\hline F & F & F & F & T & T \\\hline\end{array}$

A) They imply each other.
B) The first implies the second.
C) They are both tautologies.
D) They are both inconsistent.
E) The second implies the first.