The number of ways in which one can select six distinct integers from the set $\{1, 2, 3, \cdots, 49\}$, such that no two consecutive integers are selected, is\\
(A) $\binom{49}{6} - 5\binom{48}{5}$\\
(B) $\binom{43}{6}$\\
(C) $\binom{25}{6}$\\
(D) $\binom{44}{6}$