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The calendar of 2012 (a leap year) will repeat again in which year?

easy Q4 of 15
Reasoning Ability - Calendar Problems
The calendar of 2012 (a leap year) will repeat again in which year?
A2036
B2032
C2040
D2028
Step-by-Step Solution
  1. Step 1: Identify base year type

    2012 is a leap year.
  2. Step 2: Use 28-year leap-cycle

    Leap-year calendars typically repeat after 28 years: 2012 + 28 = 2040.
  3. Step 3: Verify odd days

    In 28 years there are 7 leap years and 21 ordinary → odd days = (21×1)+(7×2)=21+14=35 → 35 mod 7 = 0.
  4. Final Answer:

    2040 → Option C
  5. Quick Check:

    28-year block preserves leap status and weekdays → repeat ✅
Quick Trick: For leap years check +28 years first; verify with odd-day count.
Common Mistakes:
MISTAKES
  • Picking 2028 or 2032 without checking the 28-year odd-day sum.
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