December 31 of a leap year is Monday. How many total Mondays and Thursdays are there in March of next year?
- ((a))
7
- ((b))
8
- ((c))
10
- ((d))
9
Show Answer
8
Given that December 31 of a leap year is a Monday.
Therefore, the first day of the next year, January 1, will be a Tuesday.
To find the day of the week on March 1 of the next year, we calculate the total number of days passed in January and February:
Days in January = 31 days
Days in February = 28 days (as it is a non-leap year)
Total days from January 1 to March 1 = 31 + 28 = 59 days
To find the number of odd days, we divide by 7: 59 ÷ 7 = 8 weeks and 3 odd days.
Day on March 1 = Tuesday + 3 days = Friday.
Now, let us list the occurrences of Mondays and Thursdays in March (31 days):
Since March 1 is a Friday, the calendar for the month is as follows:
- Mondays fall on: March 4, 11, 18, and 25. (Total = 4 Mondays)
- Thursdays fall on: March 7, 14, 21, and 28. (Total = 4 Thursdays)
Total number of Mondays and Thursdays = 4 + 4 = 8.
Hence, the correct answer is “Option 2”.





































