$B = (\lnot C \land E) \land A$
$A = (\lnot E \lor D) \land *$
$D = \lnot A \land \lnot(B\lor E)$
$C = \lnot(E \lor B) \land (A \lor D)$
$E = (A \lor \lnot C) \land (* \land D)$
TRUE / FALSE
What am I?
$B = (\lnot C \land E) \land A$
$A = (\lnot E \lor D) \land *$
$D = \lnot A \land \lnot(B\lor E)$
$C = \lnot(E \lor B) \land (A \lor D)$
$E = (A \lor \lnot C) \land (* \land D)$
TRUE / FALSE
What am I?
I think the answer is
The Australian rock band AC/DC
Because there are two different arrangements that make all of the statements true, which are (in order of A, B, C, D, E, *)
1,0,1,0,0,1 and
0,0,1,1,0,0
The first solution has one A and one C, and the second solution has one D and one C. Therefore, when we assign True to the star, we get AC and when we assign False to the star, we get DC. Together, that makes AC/DC, which explains the title well with the double meaning of AC/DC (band - singing) and AC/DC (alternating current/direct current - shocking)