Visualise the problem differently:
For each baby, the likelihood of it being boy/girl (50:50 or 52:48 or whatever) will not change.
So, the likelihood of boy / girl remains the same as it would if the couples continued having babies.
If all those couples' activities were then made concurrent, the ratio would still remain the same.
How's that for a solution & explanation?
- The first couple keep having babies until a boy is born.
- Then the next couple start having babies until a boy is born to them.
- Continue through the rest of the couples.
For each baby, the likelihood of it being boy/girl (50:50 or 52:48 or whatever) will not change.
So, the likelihood of boy / girl remains the same as it would if the couples continued having babies.
If all those couples' activities were then made concurrent, the ratio would still remain the same.
How's that for a solution & explanation?
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