1 . 
Let $n$ be the number of students who are writing this exam. Each of these students has a uniformly
		random birthday, which is independent of the birthdays of the other students. We ignore leap years;
		thus, the year has 365 days. Define the event
		
  -  A = "at least one student's birthday is on December 21".
		What is $\Pr(A)$?