1. In Computer Architecture, if a processor uses an $n$-bit address bus, what is the maximum number of unique memory locations it can address?
A) $n^2$
B) $2 \times n$
C) $2^n$
D) $n^n$
Correct Answer: C
<strong>Solution:</strong> The number of addressable locations is determined by the total number of unique combinations possible with $n$ bits.
$$\text{Locations} = 2^n$$
For example, if $n = 3$, locations = $2^3 = 8$ (from $000$ to $111$).


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