Incredibly, this week it's the 10th anniversary of the Charles
Fudgemuffin blog! I've had some significant milestones along the way (such as reaching half a million page views a couple of years ago), but when I started the blog I never imagined I'd still be waffling on each week after ten years!
Anyway, in recognition of my 'birthday', this week's blog post features a birthday themed multiple choice statistical dilemma...
If two people are in the same room, there is a 1 in 365 chance of them sharing the same birthday, or a 0.27% chance.
If 366 people are in the same room, there is a 100% chance that at least two of them will share the same birthday.1
So the question is, how many people would need to be in the room for there to be a 50% chance or greater that at least two people will share a birthday?
A) 23 people
B) 46 people
C) 92 people
D) 183 people
Anyway, in recognition of my 'birthday', this week's blog post features a birthday themed multiple choice statistical dilemma...
Happy Birthday! ...but to how many people? |
Birthday conundrum
If two people are in the same room, there is a 1 in 365 chance of them sharing the same birthday, or a 0.27% chance.
If 366 people are in the same room, there is a 100% chance that at least two of them will share the same birthday.1
So the question is, how many people would need to be in the room for there to be a 50% chance or greater that at least two people will share a birthday?
A) 23 people
B) 46 people
C) 92 people
D) 183 people