Difficulty: Easy
Correct Answer: 8 clock pulses
Explanation:
Introduction / Context:The modulus (MOD) of a counter indicates how many unique states it cycles through before repeating. Understanding this lets you predict output repetition and design timing divisions without simulating or breadboarding every case.
Given Data / Assumptions:
Concept / Approach:A MOD-N counter has N distinct states. Thus, one full cycle of the count requires N clock pulses. When the Nth pulse occurs, the counter returns to the initial state and the output sequence repeats.
Step-by-Step Solution:
MOD-8 ⇒ 8 unique states.One state is produced per clock pulse.Therefore, repetition (final output occurs) once every 8 clock pulses.Verification / Alternative check:Enumerate the binary sequence 000 → 001 → 010 → 011 → 100 → 101 → 110 → 111 → back to 000. Count the transitions: eight pulses are consumed to return to the start.
Why Other Options Are Wrong:
Common Pitfalls:
Final Answer:8 clock pulses
Discussion & Comments