A recent study gave the information shown in the table about ages of children receiving toys. The percentages represent all toys sold.

Age $($years$)$ Percentage of Toys

$2$ and under

$3-5$

$6-9$

$10-12$

$13$ and over $15\%$

$15\%$

$28\%$

$12\%$

$30\%$

What is the probability that a toy is purchased for someone in the following age ranges?

$($a$)6$ years old or older

$\%$

$($b$)12$ years old or younger

$\%$

$($c$)$ between $6$ and $12$ years old

$\%$

$($d$)$ between $3$ and $9$ years old

$\%$

A child between $10$ and $12$ years old looks at this probability distribution and asks, "Why are people more likely to buy toys for kids older than I am $(13$ and over$)$ than for kids in my age group $(1012)?"$ How would you respond?

The $13-$and$-$older category may include children up to $17$ or $18$ years old. This is a larger category.

The $13-$and$-$older category may include children up to $17$ or $18$ years old. This is a smaller category.