Next to the Island of of Knights and Knaves is the Island of Randoms, where all the residents $($Randoms$)$ randomly speak truly or falsely, in a totally random manner.

You meet three people, A$,$ B and C$,$ and you know each of them is either a resident of the Island of Knights and Knaves or the Island of Randoms.

You also know the following:

Exactly one of A$,$ B and C is werewolf.

Exactly one of them is a knight.

The knight is the werewolf.

This is what you hear:

A says, "I am not a werewolf."

B says, "That is true."

C says, $"$B is not a Random."

A:

$B$:

C:

Werewolf: