The logic followed here is:
Year
|
Same Calendar for the year
|
Year just after a leap year
|
Add 6
|
2nd year after a leap year
|
Add 11
|
3rd year after a leap year
|
Add 11
|
Leap Year
|
Add 28
|
2005 → Leap year before 2005 is 2004, so 2005 is the 1st year (just) after a leap year.
Same calendar for the year 2005 will be (2005 + 6) = 2011.
1) 2033 → Leap year before 2033 is 2032, so 2033 is the 1st year after a leap year.
Same calendar for the year 2033 will be (2033 + 6) = 2039.
2) 2011 → Leap year before 2011 is 2008, so 2011 is the 3rd year after a leap year.
Same calendar for the year 2006 will be (2011 + 11) = 2022.
3) 2016 → It is a leap year.
Same calendar for the year 2016 will be (2016 + 28) = 2044
4) 2012 → It is a leap year.
Same calendar for the year 2012 will be (2012 + 28) = 2030
Hence, ‘2011’ is the correct answer.
Shortcut Trick
Divided by 4 in the year, if remainder;
Remainder |
Repetition after years |
0 |
+28 |
1 |
+6 |
2 |
+11 |
3 |
+11 |
Given, for the year 2005;

After divided by 4 in 2005, we will get remainder = 1
So, 2005 + 6 = 2011
Therefore Calendar for the year 2005 will be the same as for the year 2011.
Hence, the correct answer is "2011".