in a family there are three children's assuming that the chances of a child being a male or female
find the probability that
I) there is one girl in a family
ii) there is no male child in the family
iii)there is at least one male in the family
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The complement of at least one boy is all three girls
So, P(P( at least one boy)=1−P(GGG))=1−P(GGG)
=1−(12)3=1−(12)3
This is the de facto way of solving problems of Probability of at least one in case of Binomial Distribution like tossing a coin etc.
APrajput8755:
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#Possible outcomes =(BBB),(BBG), (BGB), (GBB), (BGG), (GBG), (GGB), (GGG).
#(i) P(E) =Favorable outcomes / Possible outcomes
= 3/8
#(ii) P(E) = 1/8
#(iii) P(E) =7/8
Answered by
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#Boy= (B) and Girl=(G)
#Possible outcomes =(BBB),(BBG), (BGB), (GBB), (BGG), (GBG), (GGB), (GGG).
#(i) P(E) =Favorable outcomes /Possible outcomes
= 3/8
#(ii) P(E) = 1/8
#(iii) P(E) =7/8
HOPE IT WILL HELP YOU!!!
#Possible outcomes =(BBB),(BBG), (BGB), (GBB), (BGG), (GBG), (GGB), (GGG).
#(i) P(E) =Favorable outcomes /Possible outcomes
= 3/8
#(ii) P(E) = 1/8
#(iii) P(E) =7/8
HOPE IT WILL HELP YOU!!!
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