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Assuming that the probability of 1 woman have a boy is .5

Binomial Distribution can be used to solve the problem.

b(k;n,p)

= (n choose k) p^k * (1-p)^(n-k)

k= number of boys

n= number of trials

p= probability of boy

Assume p is equal to probability of having a boy

First question we are looking for four boys. ie k=4

n = 10

=(10 choose 4) 0.5^4 * (1-.5)^4

= 0.8203

Question 2)

At least 7 girls means 1 boy or 0 boys will be born

Case 1) 0 boys born

Use binomial

(10 choose 0) 0.5^0 * (1-.5)^8

= 0.00390625

Case 2) 1 boy born

(10 choose 1) 0.5^1 * (0.5)^7

=0.0390625

Case 1 + Case 2= 0.04296875 Probability of at least 7 girls

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Q: If 8 women are pregnant what is the probability that there will be 4 boys and what is the probability that at least 7 girls will be born?
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