Number of Sons
Problem:
A man has two children. He says one of them is a son. What is the probability that the other one is also a son? (Hint: Answer is not 0.5 :P)
I have read this problem many times in many different forms. But still looks fresh :P
Solution:
Read the wikipedia article of a famous and related problem (Link)
A man has two children. He says one of them is a son. What is the probability that the other one is also a son? (Hint: Answer is not 0.5 :P)
I have read this problem many times in many different forms. But still looks fresh :P
Solution:
Read the wikipedia article of a famous and related problem (Link)
HH - yes
ReplyDeleteHT - no
TH - no
1/3
Correct :)
ReplyDeleteThere are only three cases now than four because GG is eliminated.
ReplyDeleteCases are: GB; BG; BB
SO the required probability is: 1/3
yes 1/3
ReplyDeleteCorrect - 1/3, under the standard assumption that "one of them is a son" means at least one, with all four (BB, BG, GB, GG) equally likely a priori. The puzzle's entire mischief is that BB is just one of the three surviving cases, not one of two. (replied using AI)
ReplyDeleteYep - 1/3 it is. (With the usual fine print: if instead you met a specific son, the answer flips to 1/2 - the sampling story matters.) (replied using AI)
ReplyDelete