We find the total number of days between the two dates and take mod 7.
From 19 Nov 2003 (Wednesday) to 19 Nov 2010 = 7 years.
Leap years in this period: 2004, 2008 → 2 leap years
Total days:
$7 \times 365 + 2 = 2555 + 2 = 2557$
$2557 \mod 7 = 2555 \mod 7 + 2 \mod 7 = 0 + 2 = 2$
So, 19 Nov 2010 is Wednesday + 2 days = Friday
Now from 19 Nov 2010 to 25 March 2011:
Break it:
- Nov 19 → Nov 30 = 11 days
- Dec = 31
- Jan = 31
- Feb 2011 = 28
- Mar 1 → Mar 25 = 25
Total = $11 + 31 + 31 + 28 + 25 = 126$
$126 \mod 7 = 0$, so no change in weekday.
So 25 March 2011 is also Friday.
Correct answer: Friday (शुक्रवार)