Question

If a month in an year starts with Monday, then the date of the fourth day after the second Saturday in that month, will be

• A. 16
• B. 17
• C. 18
• D. 19

Hint:

Saturdays occur every 7 days. If the $1^{st}$ is Monday, Saturday is always Day 6. Then $6, 13, 20...$ are the Saturdays.

Answer 1

The Correct Option is B

Step 1: Concept
Map out the calendar based on the starting day to find specific events.

Step 2: Meaning
If $1^{st}$ is Monday, then: $1^{st}$(M), $2^{nd}$(T), $3^{rd}$(W), $4^{th}$(Th), $5^{th}$(F), $6^{th}$(Sa). The first Saturday is the $6^{th}$.

Step 3: Analysis
The second Saturday will be $6 + 7 = 13^{th}$. We need the date of the fourth day *after* this Saturday.

Step 4: Conclusion
$13 + 4 = 17$. The date is the $17^{th}$. Final Answer: (B)