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Please read the following prompt carefully: About 48% of all births result in a girl. Suppose a couple is planning to have t
m. What is the probability of having at least two boys? 0.27 (Use the form X.XX) n. What is the probability of having at leas
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Answer #1

(m) Probability of having atleast two boys

= P(two boys) + P(three boys)

= \binom{3}{2}*0.52^{2}*0.48+0.52^{3} = 0.53

(n) Probability of having atleast two girls

= \binom{3}{2}*0.48^{2}*0.52+0.48^{3} = 0.47

(o) Probability of having atmost one boy

= Probability of having atleast 2 girls

= 0.47

(p) Probability of having atmost one girl

= Probability of having atleast two boys

= 0.53

(q) Probability of having atmost two boys

= 1 - Probability of having all three boys

= 0.8594

(r) Probability of having atmost two girls

= 1-0.48^{3} = 0.8894

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