Concept:
Boolean algebra laws define relationships between logical variables using OR (+), AND (·), and NOT (overbar).
Step 1: Identity law
\[
A + 0 = A,\quad A \cdot 1 = A
\Rightarrow (iii)
\]
Step 2: Null law
\[
A + 1 = 1,\quad A \cdot 0 = 0
\Rightarrow (iv)
\]
Step 3: Complement law
\[
A + \overline{A} = 1,\quad A \cdot \overline{A} = 0
\Rightarrow (i)
\]
Step 4: Idempotent law
\[
A + A = A,\quad A \cdot A = A
\Rightarrow (ii)
\]
Final Matching
\[
a \to (iii),\; b \to (iv),\; c \to (i),\; d \to (ii)
\]
Final Answer:
\[
\boxed{(C)}
\]