Consider the relation R(A, B, C, D, E) and the following set of FDs that hold over R BDC,ABC, ABC E,ED. Let T be the sum of the number of attributes in the relations obtained from a BCNF decomposition. What is the smallest possible value of T that can be obtained from decomposing R into BCNF? Is there a unique BCNF decomposition that corresponds to this value in this case? O (a) 8, no O (b) 6, yes (c) 5, yes O (d) 7, yes