A couple has two children. If the odds of having a boy or girl are equal, and if one of the children is a girl, what is the probability that both are girls?

To determine the probability of a couple having two children and both are girls, you:Group of answer choicesadd their individual probabilities (i.e., ½ + ½ = 1).multiply the probabilities of each event happening separately (i.e., ½ x ½ = ¼).Next

Assume that each born child is equally likely to be a boy or a girl. If a family has two children, what is the conditional probability that both are girls given that (i) the youngest is a girl, (ii) at least one is a 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?

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?

Since both genders are equally likely, and since the gender of one child does not affect the gender of another, in this scenario all 8 outcomes are equally likely (each having probability 1/8).Now we're getting to our event of interest: "Having exactly two girls." Let's denote this event by A.How many of the 8 outcomes satisfy (or make up) event A? List them.