A Co. has 100 emps, with 40 men n 60 women. 6 male exec. No. of female exec for gender n rank independence ??
Let E be the event EXecutive
M=>Male
F=> Female
Let x be reqd no. of female execs
We need P(E/M) = P(E/F)
=> [(6/100)/(40/100)] = [(X/100)/(60/100)]
x= 360/40 =9
hey for question 38 , while constructing the sample space why do we consider the order of the child being a B or G? you are treating the events like that of coin tosses..as in nothing has been mentioned like for instance if the older child is daughter or anything like that..its rather silly for me to ask this but do we always treat sums like these by keeping in mind the order?....actually i always get stuck with sums like these so it would be really nice if someone can clarify
Your reasoning is exactly the reason Deepak S, you can go through these links, this question is actually a very famous problem in probability, called the Boy-girl paradox Boy_or_Girl_paradox Boy or girl paradox
i have another question:
a father has 3 children with atleast one boy.the probability that he has 2 boys 1 girl is_______
answer given is 1/3...but shouldnt it be 3/7? the sample space being {BBB,GGG,BGG,BGB,GBB,GGB,GBG,BGG}