Upgrade subject to access all content

Roll five standard 6-sided dice simultaneously.

What is the probability that we get four-of-a-kind (for instance four 6's and one 3)?

$\cfrac{{5\choose 4}}{6^5}$

$\cfrac{{6\choose 4}}{6^5}$

$\cfrac{5\cdot{6\choose 4}}{6^5}$

$\cfrac{5}{1296}$

$\cfrac{6\cdot{5\choose 4}\cdot5}{6^5}=\frac{25}{1296}$