Assume that it is equally likely for a child to be born a boy or a girl, and that the Lin family is planning on having three children.List the elements of the event that the Lins have at least one girl. (Use B to represent boy, and G to represent girl. For example, if there are three girls born, it would be represented as GGG. Enter your answers as a comma-separated list.){

A couple decides to have three children. Let A define the event that the couple has at least 1 girl. What are the possible outcomes for this event? (G=girl, B=boy) {G, BG, BBG} {G, GG, GGG} {BBB, BBG, BGB, GBB, GGB, GBG, BGG, GGG} {GGG, GGB, GBG, BGG, GBB, BGB, BBG}

A family plans to have 3 children. For each birth, assume that the probability of a boy is the same as the probability of a girl. What is the probability that they will have at least one boy and at least one girl?

A couple is planning to have three children. What is the probability that:a. All of the children will be girls?b. Two of the children will be boys?c. At least 2 of the children will be girls?d. The couple will have 2 boys at the most?

We now have all we need in order to find P(A).What is P(A), the probability of a family with three children having exactly two girls?

Assuming that the chance of a baby being a boy or a girl is the same, calculate the following probabilities for a family with 3 children:a. Calculate the probability that a family with three children has: Question 1i. Pr(all males) =