Reasoning Ability - Calendar Problems
The calendar of 1992 (a leap year) will repeat again in which year?
The calendar of 1992 (a leap year) will repeat again in which year?
easy Q3 of 15
Step-by-Step Solution
Step 1: Identify 1992 type
1992 is a leap year → contributes 2 odd days when moving forward a year.Step 2: Use leap-year repetition rule
Leap-year calendars commonly repeat after 28 years (Gregorian cycle): 1992 + 28 = 2020.Step 3: Verify
2020 is a leap year and 28-year odd-day accumulation ≡ 0 (mod 7) → calendars repeat.Final Answer:
2020 → Option AQuick Check:
28-year leap cycle → repetition confirmed ✅
Quick Trick: Leap-year calendars often repeat after 28 years; verify century exceptions if near 1900/2100.
Common Mistakes:
MISTAKES- Assuming a shorter 24-year repeat without checking full cycle.
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