In a group of 2,000 people, must at least 5 have the same birthday? Why?
To show that at least people must have same birthday in a group of people.
A group of people.
Using the pigeonhole principle- the pigeonhole principle states that there must be at least one box which will contain two or more objects if objects are put in boxes.
On the basis of the above pigeonhole statement the following statement can be derived that in a group of people, there would be at least people will have same birthday since the leap year contains days
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