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Assuming that leap year occurs once every four years, then the probability is Y^2=(1/(365*4+1))^2.

But in reality, there is a leap year every 4 years, unless the year is a multiple of 100 inwhich case it is a common year... unless the year is a multiple of 400 in which case it is a leap year.

So the probability of being born on February 29th is X = 1/(366*100+365*300-3). So the probability of both a grandmother and grand-daughter both being born on leap year is X^2.

But I would say that the probability of a grandmother having a grand-daugther 400 years younger is 0 (bold assumption) and the probability of having a grand-daughter 100 years young is negligibly close to zero, so their probabilities of being born on leap year are not the same.

Based on these assumptions, the probability I come up with is XY

Edited by Cantor
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Assuming that leap year occurs once every four years, then the probability is Y^2=(1/(365*4+1))^2.

But in reality, there is a leap year every 4 years, unless the year is a multiple of 100 inwhich case it is a common year... unless the year is a multiple of 400 in which case it is a leap year.

So the probability of being born on February 29th is X = 1/(366*100+365*300-3). So the probability of both a grandmother and grand-daughter both being born on leap year is X^2.

But I would say that the probability of a grandmother having a grand-daugther 400 years younger is 0 (bold assumption) and the probability of having a grand-daughter 100 years younger is negligibly close to zero, so their probabilities of being born on leap year are not the same.

Based on these assumptions, the probability I come up with is XY

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