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In 2003, there are 28 days in February and 365 days in a year. In 2004, there are 29 days in February and 366 days in the year. If March 11, 2003 is a Tuesday, then March 11, 2004 would be which of the following days?
  • a)
    Thursday
  • b)
    Friday
  • c)
    Saturday
  • d)
    Sunday
Correct answer is option 'A'. Can you explain this answer?
Most Upvoted Answer
In 2003, there are 28 days in February and 365 days in a year. In 2004...
In one year or 365 days the extra days count count will be 365 mod 7 , i.e 1 . so after a year March 11 2004 should be Tuesday+1 , but since feb had 29 days it becomes Tuesday + 2 . So we get Thursday 
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In 2003, there are 28 days in February and 365 days in a year. In 2004...
Analysis:
To determine the day of the week for March 11, 2004, we need to consider the leap year and the number of days between the two dates.

Leap Year:
A leap year occurs every four years when the year is divisible by 4. In a leap year, February has 29 days instead of the usual 28 days.

Days between the dates:
To find the number of days between March 11, 2003, and March 11, 2004, we can count the number of days in each year and add them up.
- From March 11, 2003, to the end of the year, there are 365 - 70 = 295 days.
- From January 1, 2004, to March 11, 2004, there are 70 days.

Calculation:
To determine the day of the week for March 11, 2004, we need to calculate the total number of days and find the remainder when divided by 7.

Total number of days = 295 (days in 2003) + 70 (days in 2004) = 365 days
365 divided by 7 leaves a remainder of 1.

Since March 11, 2003, is a Tuesday, adding 1 day would make it Wednesday. Therefore, March 11, 2004, is a Wednesday.

Conclusion:
The correct answer is option 'A', Thursday.
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In 2003, there are 28 days in February and 365 days in a year. In 2004, there are 29 days in February and 366 days in the year. If March 11, 2003 is a Tuesday, then March 11, 2004 would be which of the following days?a)Thursdayb)Fridayc)Saturdayd)SundayCorrect answer is option 'A'. Can you explain this answer?
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