2007 सालची दिनदर्शिका पर्यायातून निर्देशित केलेल्यापैकी ज्या सालाप्रमाणे असेल ते दाखवणारा पर्याय निवडा.

The correct answer is Option A (2018).

Key Points:
• The key concept is repeating calendars.
• For a calendar to repeat exactly, two conditions must be met: (a) Both must be the same type of year (e.g., non-leap to non-leap) and (b) The sum of odd days between the years must be a multiple of 7.
• Let's calculate odd days from 2007 onwards (Non-leap = 1 odd day, Leap = 2 odd days):
• 2007: 1
• 2008: 2
• 2009: 1
• 2010: 1
• 2011: 1
• 2012: 2
• 2013: 1
• 2014: 1
• 2015: 1
• 2016: 2
• 2017: 1
• Total odd days from 2007 to end of 2017 = 1 + 2 + 1 + 1 + 1 + 2 + 1 + 1 + 1 + 2 + 1 = 14 days.
• 14 is exactly divisible by 7 (0 remainder). Thus, the calendar for the next year (2018) will be identical to 2007.
• Also, a shortcut rule: The calendar of a year following a leap year repeats after 6 years, but for other ordinary years (like 2007, which is Leap+3), it usually repeats after 11 years. 2007 + 11 = 2018.
• Key Takeaway: For ordinary years that are Leap+2 or Leap+3 (like 2007), the calendar generally repeats after 11 years (2007+11 = 2018).